Spring 2017

Begins on: 
Tue, 2017-01-10
Course Title Days/Times Location Instructor Class
1A  001 LEC Calculus MoWeFr 1:00PM - 1:59PM Valley Life Sciences 2050 Mark Haiman 17915
1B  001 LEC Calculus TuTh 8:00AM - 9:29AM Dwinelle 155 Zvezdelina Stankova 17929
1B  002 LEC Calculus MoWeFr 9:00AM - 9:59AM Dwinelle 155 Nicolai Reshetikhin 17930
10B  001 LEC Methods of Mathematics: Calculus, Statistics, and Combinatorics TuTh 2:00PM - 3:29PM Valley Life Sciences 2050 Kelli Talaska 17981
10B  002 LEC Methods of Mathematics: Calculus, Statistics, and Combinatorics MoWeFr 11:00AM - 11:59AM Stanley 105 Lawrence Evans 17982
16A  001 LEC Analytic Geometry and Calculus TuTh 9:30AM - 10:59AM Pauley Ballroom Theodore Slaman 18015
16B  001 LEC Analytic Geometry and Calculus MoWeFr 12:00PM - 12:59PM Dwinelle 155 Alexander Paulin 18031
16B  002 LEC Analytic Geometry and Calculus MoWeFr 9:00AM - 9:59AM Valley Life Sciences 2050 Alexander Paulin 18032
24  001 SEM Freshman Seminars We 10:00AM - 11:59AM Evans 939 Francisco Grunbaum 18064
32  001 LEC Precalculus MoWeFr 3:00PM - 3:59PM Evans 60 Amelia Farid 18066
32  301 DIS Precalculus MoTuWeThFr 2:30PM - 3:29PM Requested General Assignment Richard Gibson 12121
53  001 LEC Multivariable Calculus TuTh 5:00PM - 6:29PM Pimentel 1 Edward Frenkel 18078
53  002 LEC Multivariable Calculus TuTh 12:30PM - 1:59PM Dwinelle 155 Maciej Zworski 18079
H53  001 LEC Honors Multivariable Calculus TuTh 8:00AM - 9:29AM Evans 70 Insuk Seo 32197
54  001 LEC Linear Algebra and Differential Equations MoWe 5:00PM - 6:29PM Dwinelle 155 Katrin Wehrheim 18116
54  002 LEC Linear Algebra and Differential Equations TuTh 8:00AM - 9:29AM Pauley Ballroom James Sethian 18117
55  001 LEC Discrete Mathematics MoWeFr 12:00PM - 12:59PM Stanley 105 Vera Serganova 18174
98BC  001 DIS Berkeley Connect Tu 6:00PM - 6:59PM Evans 31 Ben Wormleighton, Virginia Harrison 18212
98BC  002 DIS Berkeley Connect We 6:00PM - 6:59PM Evans 31 Virginia Harrison 18213
98BC  003 DIS Berkeley Connect Th 6:00PM - 6:59PM Evans 31 Antonio Montalban 18214
98BC  004 DIS Berkeley Connect We 6:00PM - 6:59PM Evans 35 Antonio Montalban 18215
C103  001 LEC Introduction to Mathematical Economics TuTh 5:00PM - 6:29PM Kroeber 155 Philipp Strack 32482
104  001 LEC Introduction to Analysis TuTh 11:00AM - 12:29PM Hearst Mining 310 James Conway 18217
104  002 LEC Introduction to Analysis MoWeFr 2:00PM - 2:59PM Hearst Mining 310 Mariusz Wodzicki 18218
104  003 LEC Introduction to Analysis TuTh 9:30AM - 10:59AM Hearst Mining 310 Insuk Seo 18219
104  004 LEC Introduction to Analysis MoWeFr 9:00AM - 9:59AM Evans 9 Marina Ratner 18220
104  005 LEC Introduction to Analysis MoWeFr 12:00PM - 12:59PM Hearst Mining 310 Ved Datar 18221
104  006 LEC Introduction to Analysis TuTh 12:30PM - 1:59PM Dwinelle 182 Michael Pejic 34373
105  001 LEC Second Course in Analysis TuTh 11:00AM - 12:29PM Evans 3 Charles Pugh 18223
110  001 LEC Linear Algebra TuTh 11:00AM - 12:29PM Valley Life Sciences 2050 Zvezdelina Stankova 18224
113  001 LEC Introduction to Abstract Algebra MoWeFr 10:00AM - 10:59AM Evans 740 Virginia Harrison 18239
113  002 LEC Introduction to Abstract Algebra TuTh 8:00AM - 9:29AM Etcheverry 3109 Khrystyna Serhiyenko 18240
113  003 LEC Introduction to Abstract Algebra TuTh 12:30PM - 1:59PM Etcheverry 3105 Martin Helmer 18241
113  004 LEC Introduction to Abstract Algebra TuTh 2:00PM - 3:29PM Evans 3 Andrey Smirnov 18242
113  005 LEC Introduction to Abstract Algebra MoWeFr 1:00PM - 1:59PM Giannini 141 Silvain Rideau 18243
113  006 LEC Introduction to Abstract Algebra MoWeFr 11:00AM - 11:59AM Dwinelle 209 Hongbin Sun 18244
113  007 LEC Introduction to Abstract Algebra TuTh 12:30PM - 1:59PM Dwinelle 109 Clifton Ealy 34450
H113  001 LEC Honors Introduction to Abstract Algebra MoWeFr 4:00PM - 4:59PM Evans 70 Mariusz Wodzicki 18245
114  001 LEC Second Course in Abstract Algebra MoWeFr 12:00PM - 12:59PM Evans 3 Vivek Shende 32217
115  001 LEC Introduction to Number Theory TuTh 12:30PM - 1:59PM Hearst Mining 310 Paul Vojta 18246
118  001 LEC Fourier Analysis, Wavelets, and Signal Processing TuTh 2:00PM - 3:29PM Evans 9 Fraydoun Rezakhanlou 18247
121B  001 LEC Mathematical Tools for the Physical Sciences MoWeFr 1:00PM - 1:59PM Kroeber 155 Jason Murphy 18249
126  001 LEC Introduction to Partial Differential Equations TuTh 12:30PM - 1:59PM Kroeber 155 Mihaela Ifrim 32220
128A  001 LEC Numerical Analysis TuTh 3:30PM - 4:59PM Evans 10 Ming Gu 18252
128A  002 LEC Numerical Analysis MoTuWeTh 4:00PM - 4:59PM MoWe 5:00PM - 5:59PM Hearst Mining 310 Hearst Mining 310 Staff Staff 12197
128B  001 LEC Numerical Analysis TuTh 9:30AM - 10:59AM Evans 70 Marc Rieffel 18261
135  001 LEC Introduction to the Theory of Sets MoWeFr 1:00PM - 1:59PM Moffitt Library 106 Thomas Scanlon 18263
136  001 LEC Incompleteness and Undecidability TuTh 5:00PM - 6:29PM Hearst Mining 310 Ludovic Patey 32225
140  001 LEC Metric Differential Geometry TuTh 11:00AM - 12:29PM Evans 70 Fraydoun Rezakhanlou 32226
142  001 LEC Elementary Algebraic Topology TuTh 2:00PM - 3:29PM Dwinelle 182 Khoa Nguyen 32227
151  001 LEC Mathematics of the Secondary School Curriculum I MoWeFr 10:00AM - 10:59AM Evans 70 Ole Hald 18265
153  001 LEC Mathematics of the Secondary School Curriculum III MoWeFr 11:00AM - 11:59AM Evans 55 Emiliano Gomez 18267
160  001 LEC History of Mathematics TuTh 12:30PM - 1:59PM Bechtel 240 Dan-Virgil Voiculescu 18269
170  001 LEC Mathematical Methods for Optimization TuTh 9:30AM - 10:59AM Cory 241 Bernd Sturmfels 32228
172  001 LEC Combinatorics TuTh 11:00AM - 12:29PM Evans 9 Tyler Helmuth 18271
185  001 LEC Introduction to Complex Analysis MoWeFr 8:00AM - 8:59AM Hearst Mining 310 Alexander Givental 18272
185  002 LEC Introduction to Complex Analysis MoWeFr 1:00PM - 1:59PM Evans 332 Michael Klass 18273
185  003 LEC Introduction to Complex Analysis TuTh 2:00PM - 3:29PM Etcheverry 3107 Constantin Teleman 18274
185  004 LEC Introduction to Complex Analysis MoWeFr 11:00AM - 11:59AM Hearst Mining 310 John Lott 18275
185  005 LEC Introduction to Complex Analysis TuTh 3:30PM - 4:59PM Dwinelle 88 Michael Pejic 34374
191  001 SEM Experimental Courses in Mathematics TuTh 2:00PM - 3:29PM Evans 70 John Lott 18277
198BC  001 DIS Berkeley Connect Tu 7:00PM - 7:59PM Evans 31 18307
198BC  002 DIS Berkeley Connect We 5:00PM - 5:59PM Evans 31 18308
198BC  003 DIS Berkeley Connect We 7:00PM - 7:59PM Evans 31 18309
198BC  004 DIS Berkeley Connect Th 7:00PM - 7:59PM Evans 31 18310
202B  001 LEC Introduction to Topology and Analysis MoWeFr 11:00AM - 11:59AM Cory 241 Alan Hammond 18332
205  001 LEC Theory of Functions of a Complex Variable TuTh 9:30AM - 10:59AM Evans 9 Maciej Zworski 32407
209  001 LEC Von Neumann Algebras MoWeFr 2:00PM - 2:59PM Evans 2 Brent Nelson 32408
214  001 LEC Differentiable Manifolds TuTh 12:30PM - 1:59PM Evans 3 Ian Agol 32409
215A  001 LEC Algebraic Topology TuTh 11:00AM - 12:29PM Evans 740 Peter Teichner 32410
C218B  001 LEC Probability Theory TuTh 12:30PM - 1:59PM Evans 330 David Aldous 18336
222B  001 LEC Partial Differential Equations TuTh 11:00AM - 12:29PM Evans 2 Daniel Tataru 18338
C223B  001 LEC Advanced Topics in Probablity and Stochastic Processes TuTh 2:00PM - 3:29PM Evans 344 James Pitman 18339
225B  001 LEC Metamathematics MoWeFr 12:00PM - 12:59PM Evans 5 Pierre Simon 18340
228B  001 LEC Numerical Solution of Differential Equations TuTh 9:30AM - 10:59AM Davis 534 Per-Olof Persson 18341
250B  001 LEC Multilinear Algebra and Further Topics TuTh 8:00AM - 9:29AM Evans 3 Richard Borcherds 18342
254B  001 LEC Number Theory TuTh 2:00PM - 3:29PM Evans 72 Xinyi Yuan 32426
256B  001 LEC Algebraic Geometry MoWeFr 10:00AM - 10:59AM Evans 5 Arthur Ogus 18343
261A  001 LEC Lie Groups MoWeFr 2:00PM - 2:59PM Evans 70 Vera Serganova 32437
270  001 LEC Hot Topics Course in Mathematics Tu 3:30PM - 4:59PM Evans 5 Peter Teichner 18345
274  001 LEC Topics in Algebra TuTh 11:00AM - 12:29PM Latimer 105 David Nadler 18349
275  001 LEC Topics in Applied Mathematics MoWeFr 3:00PM - 3:59PM Dwinelle 105 Nicolai Reshetikhin 33529
277  001 LEC Topics in Differential Geometry TuTh 2:00PM - 3:29PM Evans 5 Richard Bamler 18351
279  001 LEC Topics in Partial Differential Equations TuTh 9:30AM - 10:59AM Evans 891 Tatiana Toro 18352
290  001 SEM Seminars Tu 3:45PM - 6:29PM Evans 939 David Eisenbud 18353
290  002 SEM Seminars Mo 3:00PM - 4:59PM Evans 736 Dan-Virgil Voiculescu 18354
290  003 SEM Seminars Mo 2:00PM - 2:59PM Evans 939 John Lott 18355
290  004 SEM Seminars Mo 12:00PM - 12:59PM Evans 939 Lauren Williams 18356
375  001 LEC Teaching Workshop Th 5:00PM - 6:59PM Barrows 50 Jon Wilkening, Shelly Manber 18572

Calculus

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECMoWeFr 1:00PM - 1:59PMValley Life Sciences 2050Mark Haiman17915
UnitsEnrollment Status
4Open

Additional Information:

Prerequisites: Three and one-half years of high school math, including trigonometry and analytic geometry, plus a satisfactory grade in one of the following: CEEB MAT test, an AP test, the UC/CSU math diagnostic test, or 32. Consult the mathematics department for details. Students with AP credit should consider choosing a course more advanced than 1A

Description: This sequence is intended for majors in engineering and the physical sciences. An introduction to differential and integral calculus of functions of one variable, with applications and an introduction to transcendental functions.

Office: 855 Evans

Office Hours: MWF 2:15-3:00

Required Text: 

Recommended Reading: 

Grading: Homework, 2 Midterms Exams, Final Exam

Homework: 

Course Webpage: 

Calculus

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECTuTh 8:00AM - 9:29AMDwinelle 155Zvezdelina Stankova17929
UnitsEnrollment Status
4Open

Additional Information:

Prerequisites: 1A

Description: Continuation of 1A. Techniques of integration; applications of integration. Infinite sequences and series. First-order ordinary differential equations. Second-order ordinary differential equations; oscillation and damping; series solutions of ordinary differential equations.

Office: 

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Calculus

Schedule:

SectionDays/TimesLocationInstructorClass
002 LECMoWeFr 9:00AM - 9:59AMDwinelle 155Nicolai Reshetikhin17930
UnitsEnrollment Status
4Open

Additional Information:

Prerequisites: 1A

Description: Continuation of 1A. Techniques of integration; applications of integration. Infinite sequences and series. First-order ordinary differential equations. Second-order ordinary differential equations; oscillation and damping; series solutions of ordinary differential equations.

Office: 

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Methods of Mathematics: Calculus, Statistics, and Combinatorics

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECTuTh 2:00PM - 3:29PMValley Life Sciences 2050Kelli Talaska17981
UnitsEnrollment Status
4Open

Additional Information:

Prerequisites: Continuation of 10A

Description: Elementary combinatorics and discrete probability theory. Introduction to graphs, matrix algebra, linear equations, difference equations, and differential equations.

Office: 785 Evans

Office Hours: Mondays 11-12pm, Wednesdays 12:30-2:30pm

Required Text: No textbook required.  Course notes will be provided.

Recommended Reading: 

Grading: 

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Course Webpage: https://math.berkeley.edu/~talaska/10B.php

Methods of Mathematics: Calculus, Statistics, and Combinatorics

Schedule:

SectionDays/TimesLocationInstructorClass
002 LECMoWeFr 11:00AM - 11:59AMStanley 105Lawrence Evans17982
UnitsEnrollment Status
4Open

Additional Information:

Prerequisites: Continuation of 10A

Description: Elementary combinatorics and discrete probability theory. Introduction to graphs, matrix algebra, linear equations, difference equations, and differential equations.

Office: 

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Analytic Geometry and Calculus

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECTuTh 9:30AM - 10:59AMPauley BallroomTheodore Slaman18015
UnitsEnrollment Status
3Open

Additional Information:

Prerequisites: Three years of high school math, including trigonometry, plus a satisfactory grade in one of the following: CEEB MAT test, an AP test, the UC/CSU math diagnostic exam, or 32. Consult the mathematics department for details

Description: This sequence is intended for majors in the life and social sciences. Calculus of one variable; derivatives, definite integrals and applications, maxima and minima, and applications of the exponential and logarithmic functions.

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Analytic Geometry and Calculus

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECMoWeFr 12:00PM - 12:59PMDwinelle 155Alexander Paulin18031
UnitsEnrollment Status
3Open

Additional Information:

Prerequisites: 16A

Description: Continuation of 16A. Application of integration of economics and life sciences. Differential equations. Functions of many variables. Partial derivatives, constrained and unconstrained optimization.

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Analytic Geometry and Calculus

Schedule:

SectionDays/TimesLocationInstructorClass
002 LECMoWeFr 9:00AM - 9:59AMValley Life Sciences 2050Alexander Paulin18032
UnitsEnrollment Status
3Open

Additional Information:

Prerequisites: 16A

Description: Continuation of 16A. Application of integration of economics and life sciences. Differential equations. Functions of many variables. Partial derivatives, constrained and unconstrained optimization.

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Freshman Seminars

Schedule:

SectionDays/TimesLocationInstructorClass
001 SEMWe 10:00AM - 11:59AMEvans 939Francisco Grunbaum18064
UnitsEnrollment Status
1Open

Additional Information:

Prerequisites: 

Description: The Berkeley Seminar Program has been designed to provide new students with the opportunity to explore an intellectual topic with a faculty member in a small-seminar setting. Berkeley Seminars are offered in all campus departments, and topics vary from department to department and semester to semester.

Office: 

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Precalculus

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECMoWeFr 3:00PM - 3:59PMEvans 60Amelia Farid18066
UnitsEnrollment Status
4Open

Additional Information:

Prerequisites: Three years of high school mathematics, plus satisfactory score on one of the following: CEEB MAT test, math SAT, or UC/CSU diagnostic examination

Description: Polynomial and rational functions, exponential and logarithmic functions, trigonometry and trigonometric functions. Complex numbers, fundamental theorem of algebra, mathematical induction, binomial theorem, series, and sequences.

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Precalculus

Schedule:

SectionDays/TimesLocationInstructorClass
301 DISMoTuWeThFr 2:30PM - 3:29PMRequested General AssignmentRichard Gibson12121
UnitsEnrollment Status
4Open

Additional Information:

Prerequisites: Three years of high school mathematics, plus satisfactory score on one of the following: CEEB MAT test, math SAT, or UC/CSU diagnostic examination

Description: Polynomial and rational functions, exponential and logarithmic functions, trigonometry and trigonometric functions. Complex numbers, fundamental theorem of algebra, mathematical induction, binomial theorem, series, and sequences.

Office: 

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Multivariable Calculus

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECTuTh 5:00PM - 6:29PMPimentel 1Edward Frenkel18078
UnitsEnrollment Status
4Open

Additional Information:

Prerequisites: Mathematics 1B

Description: Parametric equations and polar coordinates. Vectors in 2- and 3-dimensional Euclidean spaces. Partial derivatives. Multiple integrals. Vector calculus. Theorems of Green, Gauss, and Stokes.

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Multivariable Calculus

Schedule:

SectionDays/TimesLocationInstructorClass
002 LECTuTh 12:30PM - 1:59PMDwinelle 155Maciej Zworski18079
UnitsEnrollment Status
4Open

Additional Information:

Prerequisites: Mathematics 1B

Description: Parametric equations and polar coordinates. Vectors in 2- and 3-dimensional Euclidean spaces. Partial derivatives. Multiple integrals. Vector calculus. Theorems of Green, Gauss, and Stokes.

Office: 801 Evans

Office Hours: Wed 2--4 PM 

Required Text: J. Stewart, Multivariable Calculus, UCB Custom Version for Math 53, or Calculus: Early Transcendentals, Eigth Edition, Cengage Learning.

Recommended Reading: 

Grading: Letter grade based on results of the final exam, two midterms and homework/quizzes. Final exam required.

Homework: 

Course Webpage: https://math.berkeley.edu/~zworski/syllabus_53.html

Honors Multivariable Calculus

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECTuTh 8:00AM - 9:29AMEvans 70Insuk Seo32197
UnitsEnrollment Status
4Open

Additional Information:

Prerequisites: 1B

Description: Honors version of 53. Parametric equations and polar coordinates. Vectors in 2- and 3-dimensional Euclidean spaces. Partial derivatives. Multiple integrals. Vector calculus. Theorems of Green, Gauss, and Stokes.

Office: 

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Linear Algebra and Differential Equations

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECMoWe 5:00PM - 6:29PMDwinelle 155Katrin Wehrheim18116
UnitsEnrollment Status
4Open

Additional Information:

Prerequisites: 1A-1B or equivalent. Note: calculus courses at most institutions either have no differential equations, or less than Berkeley's Math 1B.  Students who are not familiar with complex numbers and differential equations need to learn this material (Stewart, Calculus: Early Transcendentals, 7th Edition, Chapters 9 and 17, Appendix H) before the complex eigenvalues / differential equations parts of the course. Students who did not take Multivariable Calculus (53) should get familiar with partial derivatives (Stewart, Multivariable Calculus for UCB, 7th Edition, Chapter 14) before the PDE part of the course.

Description: Basic linear algebra, matrix arithmetic and determinants, vector spaces, eigenvalues and eigenvectors, linear transformations. Linear second-order differential equations; higher-order homogeneous differential equations; linear systems of ordinary differential equations; Fourier series and partial differential equations. 

Course Webpage: www.math.berkeley.edu/~katrin/teach/54

Linear Algebra and Differential Equations

Schedule:

SectionDays/TimesLocationInstructorClass
002 LECTuTh 8:00AM - 9:29AMPauley BallroomJames Sethian18117
UnitsEnrollment Status
4Closed

Additional Information:

Prerequisites: 1B

Description: Basic linear algebra; matrix arithmetic and determinants. Vector spaces; inner product as spaces. Eigenvalues and eigenvectors; linear transformations. Homogeneous ordinary differential equations; first-order differential equations with constant coefficients. Fourier series and partial differential equations.

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Discrete Mathematics

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECMoWeFr 12:00PM - 12:59PMStanley 105Vera Serganova18174
UnitsEnrollment Status
4Open

Additional Information:

Prerequisites: Mathematical maturity appropriate to a sophomore math class. 1A-1B recommended

Description: Logic, mathematical induction sets, relations, and functions. Introduction to graphs, elementary number theory, combinatorics, algebraic structures, and discrete probability theory.

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Berkeley Connect

Schedule:

SectionDays/TimesLocationInstructorClass
001 DISTu 6:00PM - 6:59PMEvans 31Ben Wormleighton, Virginia Harrison18212
UnitsEnrollment Status
1Open

Additional Information:

Prerequisites: 

Description: Berkeley Connect is a mentoring program, offered through various academic departments, that helps students build intellectual community. Over the course of a semester, enrolled students participate in regular small-group discussions facilitated by a graduate student mentor (following a faculty-directed curriculum), meet with their graduate student mentor for one-on-one academic advising, attend lectures and panel discussions featuring department faculty and alumni, and go on field trips to campus resources. Students are not required to be declared majors in order to participate.

Office: 

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Course Webpage: 

Berkeley Connect

Schedule:

SectionDays/TimesLocationInstructorClass
002 DISWe 6:00PM - 6:59PMEvans 31Virginia Harrison18213
UnitsEnrollment Status
1Wait List

Additional Information:

Prerequisites: 

Description: Berkeley Connect is a mentoring program, offered through various academic departments, that helps students build intellectual community. Over the course of a semester, enrolled students participate in regular small-group discussions facilitated by a graduate student mentor (following a faculty-directed curriculum), meet with their graduate student mentor for one-on-one academic advising, attend lectures and panel discussions featuring department faculty and alumni, and go on field trips to campus resources. Students are not required to be declared majors in order to participate.

Office: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: 

Homework: 

Course Webpage: 

Berkeley Connect

Schedule:

SectionDays/TimesLocationInstructorClass
003 DISTh 6:00PM - 6:59PMEvans 31Antonio Montalban18214
UnitsEnrollment Status
1Open

Additional Information:

Prerequisites: 

Description: Berkeley Connect is a mentoring program, offered through various academic departments, that helps students build intellectual community. Over the course of a semester, enrolled students participate in regular small-group discussions facilitated by a graduate student mentor (following a faculty-directed curriculum), meet with their graduate student mentor for one-on-one academic advising, attend lectures and panel discussions featuring department faculty and alumni, and go on field trips to campus resources. Students are not required to be declared majors in order to participate.

Office: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: 

Homework: 

Course Webpage: 

Berkeley Connect

Schedule:

SectionDays/TimesLocationInstructorClass
004 DISWe 6:00PM - 6:59PMEvans 35Antonio Montalban18215
UnitsEnrollment Status
1Open

Additional Information:

Prerequisites: 

Description: Berkeley Connect is a mentoring program, offered through various academic departments, that helps students build intellectual community. Over the course of a semester, enrolled students participate in regular small-group discussions facilitated by a graduate student mentor (following a faculty-directed curriculum), meet with their graduate student mentor for one-on-one academic advising, attend lectures and panel discussions featuring department faculty and alumni, and go on field trips to campus resources. Students are not required to be declared majors in order to participate.

Office: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: 

Homework: 

Course Webpage: 

Introduction to Mathematical Economics

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECTuTh 5:00PM - 6:29PMKroeber 155Philipp Strack32482
UnitsEnrollment Status
4Open

Additional Information:

Prerequisites: Math 53 and 54

Description: Selected topics illustrating the application of mathematics to economic theory. This course is intended for upper-division students in Mathematics, Statistics, the Physical Sciences, and Engineering, and for economics majors with adequate mathematical preparation. No economic background is required.

Office: 

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Course Webpage: 

Introduction to Analysis

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECTuTh 11:00AM - 12:29PMHearst Mining 310James Conway18217
UnitsEnrollment Status
4Wait List

Additional Information:

Prerequisites: 53 and 54

Description: The real number system. Sequences, limits, and continuous functions in R and R. The concept of a metric space. Uniform convergence, interchange of limit operations. Infinite series. Mean value theorem and applications. The Riemann integral.

Office and Office Hours: See course webpage

Required Text: Elementary Analysis (Second Edition), by Kenneth Ross

Course Webpage: Click here

Introduction to Analysis

Schedule:

SectionDays/TimesLocationInstructorClass
002 LECMoWeFr 2:00PM - 2:59PMHearst Mining 310Mariusz Wodzicki18218
UnitsEnrollment Status
4Open

Additional Information:

Prerequisites: 53 and 54

Description: The real number system. Sequences, limits, and continuous functions in R and R. The concept of a metric space. Uniform convergence, interchange of limit operations. Infinite series. Mean value theorem and applications. The Riemann integral.

Office: 

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Grading: 

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Course Webpage: 

Introduction to Analysis

Schedule:

SectionDays/TimesLocationInstructorClass
003 LECTuTh 9:30AM - 10:59AMHearst Mining 310Insuk Seo18219
UnitsEnrollment Status
4Closed

Additional Information:

Prerequisites: 53 and 54

Description: The real number system. Sequences, limits, and continuous functions in R and R. The concept of a metric space. Uniform convergence, interchange of limit operations. Infinite series. Mean value theorem and applications. The Riemann integral.

Office: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: 

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Course Webpage: 

Introduction to Analysis

Schedule:

SectionDays/TimesLocationInstructorClass
004 LECMoWeFr 9:00AM - 9:59AMEvans 9Marina Ratner18220
UnitsEnrollment Status
4Wait List

Additional Information:

Prerequisites: Calculus 1A-1B

Description: The concept of metric spaces. The real line and the Eucleadean spaces. Limit points, open and closed sets. Compactness. Convergence. Cauchy sequences. Uniform convergence. Continuous functions. Uniform continuity. Infinite series and tests for convergence.The Riemann integral.

 

Office Hours: Wednesday 10-11 a.m. or by appointment.

Required Text: Rudin " Principles of Math Analysis"

Recommended Reading: 

Grading: The grade will be based 10 % on weekely homework, 25% on quizzes, 25% on a Midterm and 40% on a Final Exam.   

Homework: 

Course Webpage: 

Introduction to Analysis

Schedule:

SectionDays/TimesLocationInstructorClass
005 LECMoWeFr 12:00PM - 12:59PMHearst Mining 310Ved Datar18221
UnitsEnrollment Status
4Wait List

Additional Information:

Prerequisites: 53 and 54

Description: The real number system. Sequences, limits, and continuous functions in R and R. The concept of a metric space. Uniform convergence, interchange of limit operations. Infinite series. Mean value theorem and applications. The Riemann integral.

Office: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: 

Homework: 

Course Webpage: 

Introduction to Analysis

Schedule:

SectionDays/TimesLocationInstructorClass
006 LECTuTh 12:30PM - 1:59PMDwinelle 182Michael Pejic34373
UnitsEnrollment Status
4Wait List

Additional Information:

Prerequisites: 53 and 54

Description: The real number system. Sequences, limits, and continuous functions in R and R. The concept of a metric space. Uniform convergence, interchange of limit operations. Infinite series. Mean value theorem and applications. The Riemann integral.

Office: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: 

Homework: 

Course Webpage: 

Second Course in Analysis

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECTuTh 11:00AM - 12:29PMEvans 3Charles Pugh18223
UnitsEnrollment Status
4Open

Additional Information:

Prerequisites: 104

Description: Differential calculus in Rn: the derivative as a linear map; the chain rule; inverse and implicit function theorems. Lebesgue integration on the line; comparison of Lebesgue and Riemann integrals. Convergence theorems. Fourier series, L2 theory. Fubini's theorem, change of variable.

Office: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: 

Homework: 

Course Webpage: 

Linear Algebra

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECTuTh 11:00AM - 12:29PMValley Life Sciences 2050Zvezdelina Stankova18224
UnitsEnrollment Status
4Open

Additional Information:

Prerequisites: 54 or a course with equivalent linear algebra content

Description: Matrices, vector spaces, linear transformations, inner products, determinants. Eigenvectors. QR factorization. Quadratic forms and Rayleigh's principle. Jordan canonical form, applications. Linear functionals.

Office: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: 

Homework: 

Course Webpage: 

Introduction to Abstract Algebra

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECMoWeFr 10:00AM - 10:59AMEvans 740Virginia Harrison18239
UnitsEnrollment Status
4Wait List

Additional Information:

Prerequisites: 54 or a course with equivalent linear algebra content. Ambitious students may take this course without lower division prerequisites by permission of the professor.

Description: This will be an unusual version of Math 113. We shall cover the basic syllabus as seen in Herstein, including

  • Sets and relations.
  • The integers, congruences, and the Fundamental Theorem of Arithmetic. Groups and their factor groups.
  • Commutative rings, ideals, and quotient fields.
  • The theory of polynomials: Euclidean algorithm and unique factorizations.The Fundamental Theorem of Algebra.
  • Fields and field extensions.
  • Vector spaces

We will also develop basic concepts of category theory, emphasizing universal properties of various structures we encounter.  Our main text will be J. Harrison's highy regarded "Universal linear algebra for students of math and physics" which will be modified to cover the syllabus of 113. This course will begin with the basics of set theory and systematically develop basic algebraic structures. It is essentially self-contained. The course will require steady hard work throughout the semester but will have a big payoff by the end for those who do the work. 

Office: 829 Evans Hall

Office Hours: MWF 11-12

Required Text:  Abstract Algebra 3rd Edition by I.N. Herstein
 and Universal Linear Algebra for Students of Math and Physics by J. Harrison (a draft pdf will be provided)

Recommended Reading: 

Grading: tba

Homework: There will be 5-10 mins devoted to weekly homework assignments at the end of each lecture.

Course Webpage: 

Introduction to Abstract Algebra

Schedule:

SectionDays/TimesLocationInstructorClass
002 LECTuTh 8:00AM - 9:29AMEtcheverry 3109Khrystyna Serhiyenko18240
UnitsEnrollment Status
4Open

Additional Information:

Prerequisites: 54 or a course with equivalent linear algebra content

Description: Sets and relations. The integers, congruences, and the Fundamental Theorem of Arithmetic. Groups and their factor groups. Commutative rings, ideals, and quotient fields. The theory of polynomials: Euclidean algorithm and unique factorizations. The Fundamental Theorem of Algebra. Fields and field extensions.

Office: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: 

Homework: 

Course Webpage: 

Introduction to Abstract Algebra

Schedule:

SectionDays/TimesLocationInstructorClass
003 LECTuTh 12:30PM - 1:59PMEtcheverry 3105Martin Helmer18241
UnitsEnrollment Status
4Wait List

Additional Information:

Prerequisites: 54 or a course with equivalent linear algebra content

Description: Sets and relations. The integers, congruences, and the Fundamental Theorem of Arithmetic. Groups and their factor groups. Commutative rings, ideals, and quotient fields. The theory of polynomials: Euclidean algorithm and unique factorizations. The Fundamental Theorem of Algebra. Fields and field extensions.

Office: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: 

Homework: 

Course Webpage: 

Introduction to Abstract Algebra

Schedule:

SectionDays/TimesLocationInstructorClass
004 LECTuTh 2:00PM - 3:29PMEvans 3Andrey Smirnov18242
UnitsEnrollment Status
4Wait List

Additional Information:

Prerequisites: 54 or a course with equivalent linear algebra content

Description: Sets and relations. The integers, congruences, and the Fundamental Theorem of Arithmetic. Groups and their factor groups. Commutative rings, ideals, and quotient fields. The theory of polynomials: Euclidean algorithm and unique factorizations. The Fundamental Theorem of Algebra. Fields and field extensions.

Office: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: 

Homework: 

Course Webpage: 

Introduction to Abstract Algebra

Schedule:

SectionDays/TimesLocationInstructorClass
005 LECMoWeFr 1:00PM - 1:59PMGiannini 141Silvain Rideau18243
UnitsEnrollment Status
4Open

Additional Information:

Prerequisites: 54 or a course with equivalent linear algebra content

Description: Sets and relations. The integers, congruences, and the Fundamental Theorem of Arithmetic. Groups and their factor groups. Commutative rings, ideals, and quotient fields. The theory of polynomials: Euclidean algorithm and unique factorizations. The Fundamental Theorem of Algebra. Fields and field extensions.

Office: 1091

Office Hours: W 11:30-1:00; F 2:00-3:30.

Required Text: Abstract Algebra, Dummit and Foote.

Grading: 10% Homework (the lowest Homework grade does not count), 20% each Midterm, 50% Final (the final can replace one of the midterms).

Homework: One homework per week due on Monday.

Introduction to Abstract Algebra

Schedule:

SectionDays/TimesLocationInstructorClass
006 LECMoWeFr 11:00AM - 11:59AMDwinelle 209Hongbin Sun18244
UnitsEnrollment Status
4Wait List

Additional Information:

Prerequisites: 54 or a course with equivalent linear algebra content

Description: Sets and relations. The integers, congruences, and the Fundamental Theorem of Arithmetic. Groups and their factor groups. Commutative rings, ideals, and quotient fields. The theory of polynomials: Euclidean algorithm and unique factorizations. The Fundamental Theorem of Algebra. Fields and field extensions.

Office: 751 Evans

Office Hours: Monday 10:00-11:00, 4:00-5:00, Wednesday 1:00-2:00

Required Text: Dummit & Foote, Abstract Algebra, 3rd edition

Recommended Reading: Homework 20% + Midterm 1 20% + Midterm 2 20% + Final 40%.

Grading: 

Homework: due weekly on Wednesday 3pm

Course Webpage: http://math.berkeley.edu/~hongbins/m113s17.html

Introduction to Abstract Algebra

Schedule:

SectionDays/TimesLocationInstructorClass
007 LECTuTh 12:30PM - 1:59PMDwinelle 109Clifton Ealy34450
UnitsEnrollment Status
4Open

Additional Information:

Prerequisites: 54 or a course with equivalent linear algebra content

Description: Sets and relations. The integers, congruences, and the Fundamental Theorem of Arithmetic. Groups and their factor groups. Commutative rings, ideals, and quotient fields. The theory of polynomials: Euclidean algorithm and unique factorizations. The Fundamental Theorem of Algebra. Fields and field extensions.

Office: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: 

Homework: 

Course Webpage: 

Honors Introduction to Abstract Algebra

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECMoWeFr 4:00PM - 4:59PMEvans 70Mariusz Wodzicki18245
UnitsEnrollment Status
4Open

Additional Information:

Prerequisites: 54 or a course with equivalent linear algebra content

Description: Honors section corresponding to 113. Recommended for students who enjoy mathematics and are willing to work hard in order to understand the beauty of mathematics and its hidden patterns and structures. Greater emphasis on theory and challenging problems.

Office: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: 

Homework: 

Course Webpage: 

Second Course in Abstract Algebra

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECMoWeFr 12:00PM - 12:59PMEvans 3Vivek Shende32217
UnitsEnrollment Status
4Open

Additional Information:

Prerequisites: 110 and 113, or consent of instructor

Description: Further topics on groups, rings, and fields not covered in Math 113. Possible topics include the Sylow Theorems and their applications to group theory; classical groups; abelian groups and modules over a principal ideal domain; algebraic field extensions; splitting fields and Galois theory; construction and classification of finite fields.

Office: 873 Evans

Office Hours: 

Required Text: "Abstract Algebra", by Dummit and Foote

Recommended Reading: 

Grading: 

Homework: 

Course Webpage: 

Introduction to Number Theory

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECTuTh 12:30PM - 1:59PMHearst Mining 310Paul Vojta18246
UnitsEnrollment Status
4Open

Additional Information:

Prerequisites: 53 and 54

Description: Divisibility, congruences, numerical functions, theory of primes. Topics selected: Diophantine analysis, continued fractions, partitions, quadratic fields, asymptotic distributions, additive problems.

Office: 883 Evans

Office Hours: TBD

Required Text: Niven, Zuckerman, Montgomery, An introduction to the Theory of Numbers, Wiley, 5th edition

Recommended Reading: 

Grading: Homework 30%, midterms 15% and 20%, final exam, 35%.

Homework: Due weekly

Course Webpage: https://math.berkeley.edu/~vojta/115.html

Fourier Analysis, Wavelets, and Signal Processing

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECTuTh 2:00PM - 3:29PMEvans 9Fraydoun Rezakhanlou18247
UnitsEnrollment Status
4Open

Additional Information:

Prerequisites: 53 and 54

Description: Introduction to signal processing including Fourier analysis and wavelets. Theory, algorithms, and applications to one-dimensional signals and multidimensional images.

Office: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: 

Homework: 

Course Webpage: 

Mathematical Tools for the Physical Sciences

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECMoWeFr 1:00PM - 1:59PMKroeber 155Jason Murphy18249
UnitsEnrollment Status
4Open

Additional Information:

Prerequisites: 53 and 54

Description: Intended for students in the physical sciences who are not planning to take more advanced mathematics courses. Special functions, series solutions of ordinary differential equations, partial differential equations arising in mathematical physics, probability theory.

Office: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: 

Homework: 

Course Webpage: 

Introduction to Partial Differential Equations

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECTuTh 12:30PM - 1:59PMKroeber 155Mihaela Ifrim32220
UnitsEnrollment Status
4Open

Additional Information:

Prerequisites: 53 and 54

Description: Waves and diffusion, initial value problems for hyperbolic and parabolic equations, boundary value problems for elliptic equations, Green's functions, maximum principles, a priori bounds, Fourier transform.

Office: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: 

Homework: 

Course Webpage: 

Numerical Analysis

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECTuTh 3:30PM - 4:59PMEvans 10Ming Gu18252
UnitsEnrollment Status
4Open

Additional Information:

Prerequisites: 53 and 54

Description: Programming for numerical calculations, round-off error, approximation and interpolation, numerical quadrature, and solution of ordinary differential equations. Practice on the computer.

Office: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: 

Homework: 

Course Webpage: 

Numerical Analysis

Schedule:

SectionDays/TimesLocationInstructorClass
002 LECMoTuWeTh 4:00PM - 4:59PM MoWe 5:00PM - 5:59PMHearst Mining 310 Hearst Mining 310Staff Staff12197
UnitsEnrollment Status
4Open

Additional Information:

Prerequisites: 53 and 54

Description: Programming for numerical calculations, round-off error, approximation and interpolation, numerical quadrature, and solution of ordinary differential equations. Practice on the computer.

Office: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: 

Homework: 

Course Webpage: 

Numerical Analysis

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECTuTh 9:30AM - 10:59AMEvans 70Marc Rieffel18261
UnitsEnrollment Status
4Open

Additional Information:

Prerequisites: Math 110 and 128A or equivalent, and basic MATLAB skills.

Description: Iterative methods for linear systems, approximation theory, iterative solution of systems of nonlinear equations, approximation of eigenvalues and eigenvectors of matrices, applications to simple partial differential equations. Practice on the computer.

Office: Evans 811

Office Hours: Probably Tu 11-12, 1-2:15; Th 8:30-9:15

Required Text: Numerical Analysis, 2nd ed., Timothy Sauer, Pearson Pub., 2011

Comment: This is a mathematics course, and so the emphasis is on how to obtain effective methods for computation, and on analyzing when methods will, and will not, work well (in contrast to just learning algorithms and applying them). 

Grading:  There will be homework and there will be biweekly quizzes, which will each count for 10% of the course grade. There will be programming exercises and there will be one in-class midterm exam, which will each count for 20% of the course grade. There will be a final examination, which will count for 40% of the course grade.  

Makeup midterm exams will not be given; instead, if you tell me ahead of time that you must miss the midterm exam, then the final exam and the other components will count more to make up for it. If you do not tell me ahead of time, then you will need to bring me a doctor's note or equivalent to try to avoid a score of 0. There will be no early or make-up final examination. 

The final examination will take place on WEDNESDAY MAY 10 11:30-2:30 PM.

The midterm exam is expected to take place on Tuesday March 7, 9:30-11 AM.  

Students who need special accommodation for examinations should bring me the appropriate paperwork, and must tell me at least a week in advance of each exam what specific accommodation they need, so that I will have enough time to arrange it.

Homework: Homework will be assigned at almost every class meeting, due at the section meeting the following week. Students are encouraged to discuss the homework and programming assignments with each other, but each student must write their own solutions, reflecting their own understanding, and not copy solutions from anyone else. Even more, if students collaborate in working out solutions or computer code, or get specific help from others, they should explicitly acknowledge this help in the written work they turn in. This is general scholarly best practice. There is no penalty for acknowledging such collaboration or help.

Course Webpage: The link is at:   math.berkeley.edu/~rieffel

Introduction to the Theory of Sets

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECMoWeFr 1:00PM - 1:59PMMoffitt Library 106Thomas Scanlon18263
UnitsEnrollment Status
4Open

Additional Information:

Prerequisites: 113 and 104

Description: Set-theoretical paradoxes and means of avoiding them. Sets, relations, functions, order and well-order. Proof by transfinite induction and definitions by transfinite recursion. Cardinal and ordinal numbers and their arithmetic. Construction of the real numbers. Axiom of choice and its consequences.

Office: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: 

Homework: 

Course Webpage: 

Incompleteness and Undecidability

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECTuTh 5:00PM - 6:29PMHearst Mining 310Ludovic Patey32225
UnitsEnrollment Status
4Open

Additional Information:

Prerequisites: 53, 54, and 55

Description: Functions computable by algorithm, Turing machines, Church's thesis. Unsolvability of the halting problem, Rice's theorem. Recursively enumerable sets, creative sets, many-one reductions. Self-referential programs. Godel's incompleteness theorems, undecidability of validity, decidable and undecidable theories.

Office: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: 

Homework: 

Course Webpage: 

Metric Differential Geometry

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECTuTh 11:00AM - 12:29PMEvans 70Fraydoun Rezakhanlou32226
UnitsEnrollment Status
4Open

Additional Information:

Prerequisites: 104

Description: Frenet formulas, isoperimetric inequality, local theory of surfaces in Euclidean space, first and second fundamental forms. Gaussian and mean curvature, isometries, geodesics, parallelism, the Gauss-Bonnet-Von Dyck Theorem.

Office: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: 

Homework: 

Course Webpage: 

Elementary Algebraic Topology

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECTuTh 2:00PM - 3:29PMDwinelle 182Khoa Nguyen32227
UnitsEnrollment Status
4Wait List

Additional Information:

Prerequisites: 104 and 113

Description: The topology of one and two dimensional spaces: manifolds and triangulation, classification of surfaces, Euler characteristic, fundamental groups, plus further topics at the discretion of the instructor.

Office: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: 

Homework: 

Course Webpage: 

Mathematics of the Secondary School Curriculum I

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECMoWeFr 10:00AM - 10:59AMEvans 70Ole Hald18265
UnitsEnrollment Status
4Open

Additional Information:

Prerequisites: 1A-1B, 53, or equivalent

Description: Math 151 is the first in the series 151-153, which when combined with the CalTeach program leads to the California Teaching Credential without needing a Master's Degree. The 151-153 sequence prepares the student to teach math in High School and grades 7-8. Throughout the sequence, we present complete proofs for the results that high school students must learn, and the proofs are chosen so they can be understood by a high school student. In the first part of Math 151 we develop the theory for fractions and Rational Numbers, and do a bit of number theory. In the second half of 151 we use a small set of axioms to create a foundation for Geometry, and end with a discussion of linear equations.

Office: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: Homework (25%), no Quizzes, 2 midterms (15%, 15%), Final (45%)

Homework:

Course Webpage: 

Mathematics of the Secondary School Curriculum III

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECMoWeFr 11:00AM - 11:59AMEvans 55Emiliano Gomez18267
UnitsEnrollment Status
4Open

Additional Information:

Prerequisites: 151, 152 or permission of the instructor

Description: The real line and least upper bound, limit and decimal expansion of a number, differentiation and integration, Fundamental Theorem of Calculus, length and area, characterizations of sine, cosine, exp, and log.

Office: 985 Evans

Office Hours: TBA but will be on M, W and/or F

Required Text: Wu's Math 153 reader - will be available at Copy Central on Bancroft Avenue.

Recommended Reading: 

Grading: There will be one or two midterms, a final exam, and weekly homework.

Homework: Weekly, mostly from the reader.

Course Webpage: we will have a bCourses site.

History of Mathematics

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECTuTh 12:30PM - 1:59PMBechtel 240Dan-Virgil Voiculescu18269
UnitsEnrollment Status
4Open

Additional Information:

Prerequisites: 53, 54, and 113

Description: History of  calculus from ancient times through the seventeenth century with some possible additions.

Office: 783 Evans

Office Hours: 

Required Text: C.H. Edwards, Jr. "The historical development of the calculus" ISBN 0-387-94313-7, Springer Verlag

Recommended Reading: 

Grading: 

Homework: 

Course Webpage: 

Mathematical Methods for Optimization

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECTuTh 9:30AM - 10:59AMCory 241Bernd Sturmfels32228
UnitsEnrollment Status
4Open

Additional Information:

Prerequisites: 53 and 54

Description: Linear programming and a selection of topics from among the following: matrix games, integer programming, semidefinite programming, nonlinear programming, convex analysis and geometry, polyhedral geometry, the calculus of variations, and control theory.

Office: 925 Evans

Office Hours: Mondays 3-4:30pm; alternatively: before or after the lecture. 

Required Text:  Introduction to Linear Optimization by Dimitris Bertsimas and John N. Tsitsiklis, Athena Scientific 1997.

Recommended Reading: 

Grading: Homework 35%, Midterm 30%, Term Paper 35%.

Homework: 

Course Webpage: https://math.berkeley.edu/~bernd/math170.html

Combinatorics

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECTuTh 11:00AM - 12:29PMEvans 9Tyler Helmuth18271
UnitsEnrollment Status
4Open

Additional Information:

Prerequisites: 55

Description: Basic combinatorial principles, graphs, partially ordered sets, generating functions, asymptotic methods, combinatorics of permutations and partitions, designs and codes. Additional topics at the discretion of the instructor.

Office: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: 

Homework: 

Course Webpage: 

Introduction to Complex Analysis

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECMoWeFr 8:00AM - 8:59AMHearst Mining 310Alexander Givental18272
UnitsEnrollment Status
4Wait List

Additional Information:

Prerequisites: Math 104. One might expect that 185 is developed in parallel to its real counterpart 104. In fact this expectation is false, and funderstanding "why" is one of the major goals of this course. So, taking the  two courses concurrently is a bad idea. 

Required Text: "Complex Function Theory" (http://www.ams.org/books/mbk/049/mbk049-endmatter.pdf ) by our own Prof. D. Sarason. It is based on the course taught at UC Berkeley, is only 160 pages long, and is ideally suitable for our aims.

Description: We will closely follow the text (see below) from the very definition of complex numbers, via a proof of the Fundamental Theorem of Algebra, to that of the Riemann Mapping Theorem (which identifies every proper simply-connected subset of the complex plane with the unit disk by means of continuous angle-preserving transformations). 

Office: 701 Evans

Office Hours: to be decided

Grading: based on weekly homework (30%), weekly 5-minute quizzes(30%), and the final exam (40%)

Homework: from the 2nd edition of the textbook.

Course Webpage: https://math.berkeley.edu/~giventh/18517.html (to be created by the beginning of the semester)

Introduction to Complex Analysis

Schedule:

SectionDays/TimesLocationInstructorClass
002 LECMoWeFr 1:00PM - 1:59PMEvans 332Michael Klass18273
UnitsEnrollment Status
4Open

Additional Information:

Prerequisites: 104

Description: Analytic functions of a complex variable. Cauchy's integral theorem, power series, Laurent series, singularities of analytic functions, the residue theorem with application to definite integrals. Some additional topics such as conformal mapping.

Office: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: 

Homework: 

Course Webpage: 

Introduction to Complex Analysis

Schedule:

SectionDays/TimesLocationInstructorClass
003 LECTuTh 2:00PM - 3:29PMEtcheverry 3107Constantin Teleman18274
UnitsEnrollment Status
4Open

Additional Information:

Prerequisites: 104

Description: Analytic functions of a complex variable. Cauchy's integral theorem, power series, Laurent series, singularities of analytic functions, the residue theorem with application to definite integrals. Some additional topics such as conformal mapping.

Office: Evans 905

Office Hours: TBA

Required Text: Sarason, Complex Function Theory. Spiegel et.al., Schaum's Outline of Complex Variables, 2nd ed. 

Recommended Reading: Needham, Visual Complex Analysis

Grading: Homework 25%, Exams 75% (in-class tests and a final exam)

Homework: Weekly assignments

Course Webpage: Math 185 Home

Introduction to Complex Analysis

Schedule:

SectionDays/TimesLocationInstructorClass
004 LECMoWeFr 11:00AM - 11:59AMHearst Mining 310John Lott18275
UnitsEnrollment Status
4Closed

Additional Information:

Prerequisites: 104

Description: Analytic functions of a complex variable. Cauchy's integral theorem, power series, Laurent series, singularities of analytic functions, the residue theorem with application to definite integrals. Some additional topics such as conformal mapping.

Office: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: 

Homework: 

Course Webpage: 

Introduction to Complex Analysis

Schedule:

SectionDays/TimesLocationInstructorClass
005 LECTuTh 3:30PM - 4:59PMDwinelle 88Michael Pejic34374
UnitsEnrollment Status
4Open

Additional Information:

Prerequisites: 104

Description: Analytic functions of a complex variable. Cauchy's integral theorem, power series, Laurent series, singularities of analytic functions, the residue theorem with application to definite integrals. Some additional topics such as conformal mapping.

Office: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: 

Homework: 

Course Webpage: 

Experimental Courses in Mathematics

Schedule:

SectionDays/TimesLocationInstructorClass
001 SEMTuTh 2:00PM - 3:29PMEvans 70John Lott18277
UnitsEnrollment Status
1-4Wait List

Additional Information:

Prerequisites: Ability to write proofs and willingness to work on open-ended problems a must. Math 55, 110 and or 113 strongly preferred.

Description: In class we will develop some of the classical and modern methods in combinatorial topology. Possible topics covered in this class include planar graphs, colorability, Kuratowski's theorem, simplicial complexes, combinatorial fixed point theorems, homology, knot theory, braid groups, knot polynomials, fundamental groups, and additional topics based on student's input. Projects include applications in algebraic combinatorics, algebraic topology, computational topology, differential geometry, and knot theory. Students will apply their knowledge from class to learn advanced methods independently in the form of open ended projects. Each student will have considerable latitude in finding problems that fit his or her interest. Students will work in small groups on these projects, with the majority of this work completed outside of class.

Office: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: One short and one long project. Weekly progress reports, an in-class presentation, and a final write-up using LaTeX will be required for each project. Exercises will occasionally be assigned.

Homework: 

Course Webpage: http://math.berkeley.edu/~jhicks/classes/spring17math191/courseindex.html

Berkeley Connect

Schedule:

SectionDays/TimesLocationInstructorClass
001 DISTu 7:00PM - 7:59PMEvans 31 18307
UnitsEnrollment Status
1Wait List

Additional Information:

Prerequisites: 

Description: Berkeley Connect is a mentoring program, offered through various academic departments, that helps students build intellectual community. Over the course of a semester, enrolled students participate in regular small-group discussions facilitated by a graduate student mentor (following a faculty-directed curriculum), meet with their graduate student mentor for one-on-one academic advising, attend lectures and panel discussions featuring department faculty and alumni, and go on field trips to campus resources. Students are not required to be declared majors in order to participate.

Office: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: 

Homework: 

Course Webpage: 

Berkeley Connect

Schedule:

SectionDays/TimesLocationInstructorClass
002 DISWe 5:00PM - 5:59PMEvans 31 18308
UnitsEnrollment Status
1Wait List

Additional Information:

Prerequisites: 

Description: Berkeley Connect is a mentoring program, offered through various academic departments, that helps students build intellectual community. Over the course of a semester, enrolled students participate in regular small-group discussions facilitated by a graduate student mentor (following a faculty-directed curriculum), meet with their graduate student mentor for one-on-one academic advising, attend lectures and panel discussions featuring department faculty and alumni, and go on field trips to campus resources. Students are not required to be declared majors in order to participate.

Office: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: 

Homework: 

Course Webpage: 

Berkeley Connect

Schedule:

SectionDays/TimesLocationInstructorClass
003 DISWe 7:00PM - 7:59PMEvans 31 18309
UnitsEnrollment Status
1Open

Additional Information:

Prerequisites: 

Description: Berkeley Connect is a mentoring program, offered through various academic departments, that helps students build intellectual community. Over the course of a semester, enrolled students participate in regular small-group discussions facilitated by a graduate student mentor (following a faculty-directed curriculum), meet with their graduate student mentor for one-on-one academic advising, attend lectures and panel discussions featuring department faculty and alumni, and go on field trips to campus resources. Students are not required to be declared majors in order to participate.

Office: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: 

Homework: 

Course Webpage: 

Berkeley Connect

Schedule:

SectionDays/TimesLocationInstructorClass
004 DISTh 7:00PM - 7:59PMEvans 31 18310
UnitsEnrollment Status
1Open

Additional Information:

Prerequisites: 

Description: Berkeley Connect is a mentoring program, offered through various academic departments, that helps students build intellectual community. Over the course of a semester, enrolled students participate in regular small-group discussions facilitated by a graduate student mentor (following a faculty-directed curriculum), meet with their graduate student mentor for one-on-one academic advising, attend lectures and panel discussions featuring department faculty and alumni, and go on field trips to campus resources. Students are not required to be declared majors in order to participate.

Office: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: 

Homework: 

Course Webpage: 

Introduction to Topology and Analysis

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECMoWeFr 11:00AM - 11:59AMCory 241Alan Hammond18332
UnitsEnrollment Status
4Open

Additional Information:

Prerequisites: 202A and 110

Description: Measure and integration. Product measures and Fubini-type theorems. Signed measures; Hahn and Jordan decompositions. Radon-Nikodym theorem. Integration on the line and in Rn. Differentiation of the integral. Hausdorff measures. Fourier transform. Introduction to linear topological spaces, Banach spaces and Hilbert spaces. Banach-Steinhaus theorem; closed graph theorem. Hahn-Banach theorem. Duality; the dual of LP. Measures on locally compact spaces; the dual of C(X). Weak and weak-* topologies; Banach-Alaoglu theorem. Convexity and the Krein-Milman theorem. Additional topics chosen may include compact operators, spectral theory of compact operators, and applications to integral equations.

Office: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: Letter grade.

Homework: 

Course Webpage: 

Theory of Functions of a Complex Variable

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECTuTh 9:30AM - 10:59AMEvans 9Maciej Zworski32407
UnitsEnrollment Status
4Open

Additional Information:

Prerequisites: 185

Description: A review of complex analysis: Cauchy's formula, entire functions, normal families, Riemann mapping theorem, quasiconformal mappings. Complex dynamics: fixed points and conjugations, Julia sets, critical points and expanding maps + additional topics.

Office: 801

Office Hours: W 1-2 PM or by appointment

Required Text: Carleson and Gamelin "Complex dynamics" (available on-line http://link.springer.com/book/10.1007%2F978-1-4612-4364-9 )

Recommended Reading: Ahlfors "Complex Analysis"

Grading: Letter grade.

Homework: Weekly homework

Course Webpage: https://math.berkeley.edu/~zworski/205

Von Neumann Algebras

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECMoWeFr 2:00PM - 2:59PMEvans 2Brent Nelson32408
UnitsEnrollment Status
4Open

Additional Information:

Prerequisites: 206

Description: Basic theory of von Neumann algebras. Density theorems, topologies and normal maps, traces, comparison of projections, type classification, examples of factors. Additional topics, for example, Tomita Takasaki theory, subfactors, group actions, and noncommutative probability.

Office: Evans 851

Office Hours: TBD

Required Text: None.

Recommended Reading: A Course in Operator Theory by John Conway, Theory of Operator Algebras, I by Masamichi Takesaki, and Notes on von Neumann Algebras by Vaughan F.R. Jones.

Grading: Letter grade.

Homework: In class presentation.

Course Webpage: Forthcoming.

Differentiable Manifolds

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECTuTh 12:30PM - 1:59PMEvans 3Ian Agol32409
UnitsEnrollment Status
4Open

Additional Information:

Prerequisites: 202A

Description: Smooth manifolds and maps, tangent and normal bundles. Sard's theorem and transversality, Whitney embedding theorem. Morse functions, differential forms, Stokes' theorem, Frobenius theorem. Basic degree theory. Flows, Lie derivative, Lie groups and algebras. Additional topics selected by instructor.

Office: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: Letter grade.

Homework: 

Course Webpage: 

Algebraic Topology

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECTuTh 11:00AM - 12:29PMEvans 740Peter Teichner32410
UnitsEnrollment Status
4Wait List

Additional Information:

Class has been moved to 740 Evans.

Prerequisites: 113 and point-set topology (e.g. 202A)

Description: We’ll first introduce interesting spaces, like manifolds (including knot and link complements) and CW-complexes. Then we’ll discuss the first tools to study qualitatives features of these spaces, namely fundamental group, higher homotopy and homology groups. We’ll end with proving some important consequences, e.g. invariance of dimension, the generalized Jordan curve theorem and the Lefschetz fixed point theorem. Throughout the class, we'll get sidetracked by interesting topics like cobordism groups, fibre bundles, de Rham cohomology, (higher) categories etc. 

Office: 703 Evans

Office Hours: Tu. 2:30 - 3:30 and by appointment

Required Text: Glen Bredon, Topology and Geometry

Recommended Reading: Allen Hatcher, Algebraic Topology

Grading: Letter grade depending on success in homework.

Homework: Weekly homework sessions, homework will be submitted in writing in groups of 2-3 students. 

Course Webpage: http://people.mpim-bonn.mpg.de/teichner/Math/AlgTop.html

Probability Theory

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECTuTh 12:30PM - 1:59PMEvans 330David Aldous18336
UnitsEnrollment Status
4Open

Additional Information:


Description: The course is designed as a sequence with Statistics C205A/Mathematics C218A with the following combined syllabus. Measure theory concepts needed for probability. Expection, distributions. Laws of large numbers and central limit theorems for independent random variables. Characteristic function methods. Conditional expectations, martingales and martingale convergence theorems. Markov chains. Stationary processes. Brownian motion.

See course web page for complete information about this course.

Course Webpage:   http://www.stat.berkeley.edu/~aldous/205B/index.html

Partial Differential Equations

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECTuTh 11:00AM - 12:29PMEvans 2Daniel Tataru18338
UnitsEnrollment Status
4Open

Additional Information:

Prerequisites: 105 or 202A

Description: The theory of boundary value and initial value problems for partial differential equations, with emphasis on nonlinear equations. Second-order elliptic equations, parabolic and hyperbolic equations, calculus of variations methods, additional topics selected by instructor.

Office: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: Letter grade.

Homework: 

Course Webpage: 

Advanced Topics in Probablity and Stochastic Processes

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECTuTh 2:00PM - 3:29PMEvans 344James Pitman18339
UnitsEnrollment Status
3Open

Additional Information:

Prerequisites: 

Description: The topics of this course change each semester, and multiple sections may be offered. Advanced topics in probability offered according to students demand and faculty availability.

Office: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: Letter grade.

Homework: 

Course Webpage: 

Metamathematics

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECMoWeFr 12:00PM - 12:59PMEvans 5Pierre Simon18340
UnitsEnrollment Status
4Open

Additional Information:

Prerequisites: 125B and 135

Description: Metamathematics of predicate logic. Completeness and compactness theorems. Interpolation theorem, definability, theory of models. Metamathematics of number theory, recursive functions, applications to truth and provability. Undecidable theories. Sequence begins fall.

Office: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: Letter grade.

Homework: 

Course Webpage: 

Numerical Solution of Differential Equations

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECTuTh 9:30AM - 10:59AMDavis 534Per-Olof Persson18341
UnitsEnrollment Status
4Open

Additional Information:

Prerequisites: 128A/228A and programming skills, or permission from instructor.

Description: Theory and practical methods for numerical solution of partial differential equations. Finite volume methods for hyperbolic conservation laws, finite element methods for elliptic and parabolic equations, discontinuous Galerkin methods for first and second order systems of conservation laws. Other topics include efficient implementation, numerical linear algebra solvers such as the multigrid method, structured and unstructured mesh generation, and applications of the techniques to a range of equations.

Office: 1089 Evans.

Office Hours: TBD in 1089 Evans.

Required Text: 

Recommended Reading:
R. J. LeVeque, Finite Volume Methods for Hyperbolic Problems, Cambridge, 2002. ISBN 978-0521009249.
C. Johnson, Numerical Solution of Partial Differential Equations by the Finite Element Method, Dover, 2009. ISBN 978-0486469003. 

Grading: Letter grade.

Homework: 7 extensive problem sets.

Course Webpage: https://bcourses.berkeley.edu/courses/1456616

Multilinear Algebra and Further Topics

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECTuTh 8:00AM - 9:29AMEvans 3Richard Borcherds18342
UnitsEnrollment Status
4Open

Additional Information:

Prerequisites: 250A

Description: This is normally given as a course on commutative algebra, rather than multiplinear algebra. 

Office: 927 Evans Hall

Office Hours: Tu Th 9:30-11:00

Required Text: Commutative algebra by David Eisenbud

Recommended Reading: 

Grading: Letter grade.

Homework: See https://bcourses.berkeley.edu/courses/1456390

Course Webpage: https://bcourses.berkeley.edu/courses/1456390

Number Theory

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECTuTh 2:00PM - 3:29PMEvans 72Xinyi Yuan32426
UnitsEnrollment Status
4Open

Additional Information:

Prerequisites: 254A

Description: Valuations, units, and ideals in number fields, ramification theory, quadratic and cyclotomic fields, topics from class field theory, zeta-functions and L-series, distribution of primes, modular forms, quadratic forms, diophantine equations, P-adic analysis, and transcendental numbers. Sequence begins fall.

Office: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: Letter grade.

Homework: 

Course Webpage: https://math.berkeley.edu/~yxy/math254b

Algebraic Geometry

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECMoWeFr 10:00AM - 10:59AMEvans 5Arthur Ogus18343
UnitsEnrollment Status
4Open

Additional Information:

Prerequisites: 256A

Description: Affine and projective algebraic varieties. Theory of schemes and morphisms of schemes. Smoothness and differentials in algebraic geometry. Coherent sheaves and their cohomology. Riemann-Roch theorem and selected applications. Sequence begins fall.

Office: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: Letter grade.

Homework: 

Course Webpage: 

Lie Groups

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECMoWeFr 2:00PM - 2:59PMEvans 70Vera Serganova32437
UnitsEnrollment Status
4Open

Additional Information:

Prerequisites: 214

Description: Lie groups and Lie algebras, fundamental theorems of Lie, general structure theory; compact, nilpotent, solvable, semi-simple Lie groups; classification theory and representation theory of semi-simple Lie algebras and Lie groups, further topics such as symmetric spaces, Lie transformation groups, etc., if time permits. In view of its simplicity and its wide range of applications, it is preferable to cover compact Lie groups and their representations in 261A. Sequence begins Fall.

Office: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: Letter grade.

Homework: 

Course Webpage: 

Hot Topics Course in Mathematics

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECTu 3:30PM - 4:59PMEvans 5Peter Teichner18345
UnitsEnrollment Status
2Open

Additional Information:

Prerequisites: Basic analysis, geometry, topology and algebra.

Description: Participants will give lectures on the theory of - and examples for - physically relevant factorization algebras. 

Office: 703 Evans

Office Hours: Tu. 2:30 - 3:30

Required Text: Kevin Costello and Owen Gwilliam, "Factorization Algebras in Quantum Field Theory”

Recommended Reading: Kevin Costello, “Renormalisation and the Batalin-Vilkovisky formalism”

David Ayala and John Francis, “Factorization homology of topological manifolds”

Grading: Offered for satisfactory/unsatisfactory grade only.

Homework: Prepare one or two lectures throughout the semester.

Course Webpage: http://people.mpim-bonn.mpg.de/teichner/Math/Hot-Topic.html

Topics in Algebra

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECTuTh 11:00AM - 12:29PMLatimer 105David Nadler18349
UnitsEnrollment Status
4Open

Additional Information:

Prerequisites: Consent of instructor

Description: This course will be an introduction to the algebraic geometry and topology of Lie groups. A primary goal will be to explain the construction of the Langlands dual group via the Geometric Satake correspondence. Some of the many ingredients we will cover include finite-dimensional representations, Schubert geometry of flag varieties, and perverse sheaves.  

Office: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: Letter grade.

Homework: 

Course Webpage: 

Topics in Applied Mathematics

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECMoWeFr 3:00PM - 3:59PMDwinelle 105Nicolai Reshetikhin33529
UnitsEnrollment Status
4Open

Additional Information:

Prerequisites: Consent of instructor

Description: Advanced topics chosen by the instructor. The content of this course changes, as in the case of seminars.

Office: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: Letter grade.

Homework: 

Course Webpage: 

Topics in Differential Geometry

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECTuTh 2:00PM - 3:29PMEvans 5Richard Bamler18351
UnitsEnrollment Status
4Open

Additional Information:

Prerequisites: Consent of instructor

Description: Geometric and analytic aspects of Ricci curvature

Possible Topics:
  • Bishop-Gromove Volume Comparison and applications,
  • Cheeger-Gromoll Splitting,
  • Geometric convergence under curvature and injectivity radius bounds,
  • diffeomorphism finiteness,
  • convergence theory of Einstein metrics,
  • Cheeger’s Diffeomorphism Stability Theorem,
  • analytic estimates on spaces with lower Ricci curvature bounds (heat kernel bounds, gradient estimates for harmonic functions),
  • Perelman’s Topological Stability Theorem,
  • Colding’s Volume Convergence Theorem,
  • Cheeger-Colding’s Cone Rigidity Theorem,
  • structure theory of geometric limits of spaces with lower Ricci curvature bounds

 

Office: Evans 705

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: Letter grade.

Homework: 

Course Webpage: 

Topics in Partial Differential Equations

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECTuTh 9:30AM - 10:59AMEvans 891Tatiana Toro18352
UnitsEnrollment Status
4Open

Additional Information:

Prerequisites: Consent of instructor

Description:In this course we will discuss the relationship between the boundary regularity of the solutions to elliptic second order divergence form partial differential equations and the geometry of the boundary. While in the smooth setting this question uses tools from classical PDEs, in the non-smooth setting tools from harmonic analysis are needed to tackle the problem.

Office: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: Letter grade.

Homework: 

Course Webpage: 

Seminars

Schedule:

SectionDays/TimesLocationInstructorClass
001 SEMTu 3:45PM - 6:29PMEvans 939David Eisenbud18353
UnitsEnrollment Status
1-6Open

Additional Information:

Prerequisites: 

Description: Topics in foundations of mathematics, theory of numbers, numerical calculations, analysis, geometry, topology, algebra, and their applications, by means of lectures and informal conferences; work based largely on original memoirs.

Office: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: Letter grade.

Homework: 

Course Webpage: 

Seminars

Schedule:

SectionDays/TimesLocationInstructorClass
002 SEMMo 3:00PM - 4:59PMEvans 736Dan-Virgil Voiculescu18354
UnitsEnrollment Status
1-6Open

Additional Information:

Prerequisites: 

Description: Topics in foundations of mathematics, theory of numbers, numerical calculations, analysis, geometry, topology, algebra, and their applications, by means of lectures and informal conferences; work based largely on original memoirs.

Office: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: Letter grade.

Homework: 

Course Webpage: 

Seminars

Schedule:

SectionDays/TimesLocationInstructorClass
003 SEMMo 2:00PM - 2:59PMEvans 939John Lott18355
UnitsEnrollment Status
1-6Open

Additional Information:

Prerequisites: 

Description: Topics in foundations of mathematics, theory of numbers, numerical calculations, analysis, geometry, topology, algebra, and their applications, by means of lectures and informal conferences; work based largely on original memoirs.

Office: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: Letter grade.

Homework: 

Course Webpage: 

Seminars

Schedule:

SectionDays/TimesLocationInstructorClass
004 SEMMo 12:00PM - 12:59PMEvans 939Lauren Williams18356
UnitsEnrollment Status
1-6Open

Additional Information:

Prerequisites: 

Description: Topics in foundations of mathematics, theory of numbers, numerical calculations, analysis, geometry, topology, algebra, and their applications, by means of lectures and informal conferences; work based largely on original memoirs.

Office: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: Letter grade.

Homework: 

Course Webpage: 

Teaching Workshop

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECTh 5:00PM - 6:59PMBarrows 50Jon Wilkening, Shelly Manber18572
UnitsEnrollment Status
4Open

Additional Information:

Prerequisites: 300, graduate standing and appointment as a Graduate Student Instructor

Description: Mandatory for all graduate student instructors teaching for the first time in the Mathematics Department. The course consists of practice teaching, alternatives to standard classroom methods, guided group and self-analysis of videotapes, reciprocal classroom visitations, and an individual project.

Office: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: Offered for satisfactory/unsatisfactory grade only.

Homework: 

Course Webpage: 

Calculus

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECMoWeFr 1:00PM - 1:59PMValley Life Sciences 2050Mark Haiman17915
UnitsEnrollment Status
4Open

Discussions:

SectionDays/TimesLocationInstructorClass
101 DISTuTh 8:00AM - 9:29AMEvans 6Nicolas Brody17916
102 DISTuTh 8:00AM - 9:29AMEvans 71Yanhe Huang17917
103 DISTuTh 9:30AM - 10:59AMEvans 5Nicolas Brody17918
104 DISTuTh 9:30AM - 10:59AMEvans 4Katherine Christianson17919
105 DISTuTh 11:00AM - 12:29PMLatimer 121Katherine Christianson17920
106 DISTuTh 11:00AM - 12:29PMEvans 85Isabelle Shankar17921
107 DISTuTh 12:30PM - 1:59PMEvans 87Yanhe Huang17922
108 DISTuTh 12:30PM - 1:59PMEvans 85Isabelle Shankar17923
109 DISTuTh 2:00PM - 3:29PMEvans 6Donghyun Kim17924
110 DISTuTh 2:00PM - 3:29PMSutardja Dai 254Felix Gotti17925
111 DISTuTh 3:30PM - 4:59PMEvans 85Felix Gotti17926
112 DISTuTh 3:30PM - 4:59PMEvans 87Donghyun Kim17927

Calculus

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECTuTh 8:00AM - 9:29AMDwinelle 155Zvezdelina Stankova17929
UnitsEnrollment Status
4Open

Discussions:

SectionDays/TimesLocationInstructorClass
101 DISMoWeFr 8:00AM - 8:59AMEvans 71 17932
102 DISMoWeFr 8:00AM - 8:59AMEvans 75Paula Burkhardt17933
103 DISMoWeFr 9:00AM - 9:59AMEvans 5Liyu Xia17934
104 DISMoWeFr 9:00AM - 9:59AMEvans 75Paula Burkhardt17935
105 DISMoWeFr 10:00AM - 10:59AMLatimer 121Jian Wang17936
106 DISMoWeFr 10:00AM - 10:59AMEvans 87Liyu Xia17937
107 DISMoWeFr 11:00AM - 11:59AMEvans 5Jian Wang17938
108 DISMoWeFr 11:00AM - 11:59AMEvans 6Jiefu Zhang17939
109 DISMoWeFr 12:00PM - 12:59PMEvans 2Jiefu Zhang17940
110 DISMoWeFr 12:00PM - 12:59PMEvans 81 17941
111 DISMoWeFr 1:00PM - 1:59PMEvans 4Hong Suh17942
112 DISMoWeFr 1:00PM - 1:59PMEvans 2Nicholas Bhattacharya17943
113 DISMoWeFr 2:00PM - 2:59PMEvans 6Hong Suh17944
114 DISMoWeFr 2:00PM - 2:59PMEvans 71Nicholas Bhattacharya17945
115 DISMoWeFr 3:00PM - 3:59PMEvans 6Madeline Brandt17946
116 DISMoWeFr 3:00PM - 3:59PMLatimer 105Bo Li17947
117 DISMoWeFr 4:00PM - 4:59PMEvans 6Bo Li17948
118 DISMoWeFr 4:00PM - 4:59PMEvans 71Madeline Brandt32497

Calculus

Schedule:

SectionDays/TimesLocationInstructorClass
002 LECMoWeFr 9:00AM - 9:59AMDwinelle 155Nicolai Reshetikhin17930
UnitsEnrollment Status
4Open

Discussions:

SectionDays/TimesLocationInstructorClass
201 DISMoWeFr 8:00AM - 8:59AMEvans 2Dong An17951
202 DISMoWeFr 8:00AM - 8:59AMEvans 4Melissa Sherman-Bennett17952
203 DISMoWeFr 8:00AM - 8:59AMEvans 6Meredith Shea17953
207 DISMoWeFr 11:00AM - 11:59AMHildebrand B56Meredith Shea17957
208 DISMoWeFr 12:00PM - 12:59PMHildebrand B56James Moody17958
209 DISMoWeFr 1:00PM - 1:59PMHildebrand B56Melissa Sherman-Bennett17959
210 DISMoWeFr 11:00AM - 11:59AMEvans 71Anningzhe Gao17960
211 DISMoWeFr 11:00AM - 11:59AMEvans 75Dong An17961
212 DISMoWeFr 1:00PM - 1:59PMEvans 6James Moody17962
213 DISMoWeFr 1:00PM - 1:59PMEvans 71Izaak Meckler17963
214 DISMoWeFr 1:00PM - 1:59PMEvans 75Anningzhe Gao17964
215 DISMoWeFr 2:00PM - 2:59PMEvans 75Steven Karp17965
216 DISMoWeFr 2:00PM - 2:59PMEvans 81Luhang Lai17966
217 DISMoWeFr 3:00PM - 3:59PMEvans 71Izaak Meckler32539
218 DISMoWeFr 3:00PM - 3:59PMEvans 75Steven Karp32542
219 DISMoWeFr 4:00PM - 4:59PMEvans 75Xinyu Zhao32543
220 DISMoWeFr 4:00PM - 4:59PMEvans 81Luhang Lai32545
221 DISMoWeFr 5:00PM - 5:59PMEvans 4Xinyu Zhao32546

Methods of Mathematics: Calculus, Statistics, and Combinatorics

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECTuTh 2:00PM - 3:29PMValley Life Sciences 2050Kelli Talaska17981
UnitsEnrollment Status
4Open

Discussions:

SectionDays/TimesLocationInstructorClass
101 DISMoWeFr 8:00AM - 8:59AMEvans 70Patrick Lutz17983
102 DISMoWeFr 8:00AM - 8:59AMEvans 81James Robertson17984
103 DISMoWeFr 9:00AM - 9:59AMEvans 3Patrick Lutz17985
104 DISMoWeFr 9:00AM - 9:59AMHearst Mining 310James Robertson17986
105 DISMoWeFr 9:00AM - 9:59AMHildebrand B51Watson Ladd17987
106 DISMoWeFr 11:00AM - 11:59AMLatimer 105Zixin Jiang17988
107 DISMoWeFr 12:00PM - 12:59PMSutardja Dai 254Zixin Jiang17989
108 DISMoWeFr 3:00PM - 3:59PMBarrows 110Michael Klug17990
109 DISMoWeFr 2:00PM - 2:59PMEvans 3Michael Klug17991
110 DISMoWeFr 3:00PM - 3:59PMEvans 3Watson Ladd17992
111 DISMoWeFr 3:00PM - 3:59PMCory 285Bo Lin17993
112 DISMoWeFr 4:00PM - 4:59PMEvans 4Bo Lin17994
113 DISMoWeFr 4:00PM - 4:59PMEvans 2Theodore Zhu32731
114 DISMoWeFr 5:00PM - 5:59PMEvans 2Theodore Zhu32732

Methods of Mathematics: Calculus, Statistics, and Combinatorics

Schedule:

SectionDays/TimesLocationInstructorClass
002 LECMoWeFr 11:00AM - 11:59AMStanley 105Lawrence Evans17982
UnitsEnrollment Status
4Open

Discussions:

SectionDays/TimesLocationInstructorClass
201 DISTuTh 8:00AM - 9:29AMEvans 81Milind Hegde17999
202 DISTuTh 8:00AM - 9:29AMEvans 75Miquel Crusells Girona18000
203 DISTuTh 9:30AM - 10:59AMEvans 75Miquel Crusells Girona18001
204 DISTuTh 11:00AM - 12:29PMDwinelle 182Noble Macfarlane18002
205 DISTuTh 12:30PM - 1:59PMEvans 9Anna Seigal18003
206 DISTuTh 12:30PM - 1:59PMLatimer 105Noble Macfarlane18004
207 DISTuTh 2:00PM - 3:29PMDwinelle 255Gus Schrader18005
208 DISTuTh 2:00PM - 3:29PMEvans 87Katrina Biele18006
209 DISTuTh 3:30PM - 4:59PMEvans 71Katrina Biele18007
210 DISTuTh 5:00PM - 6:29PMEvans 6Gus Schrader18008
211 DISTuTh 11:00AM - 12:29PMLatimer 122Milind Hegde32744

Analytic Geometry and Calculus

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECTuTh 9:30AM - 10:59AMPauley BallroomTheodore Slaman18015
UnitsEnrollment Status
3Open

Discussions:

SectionDays/TimesLocationInstructorClass
101 DISTu 8:00AM - 9:29AMEvans 4Shenghan Zhang18016
102 DISTu 8:00AM - 9:29AMEvans 2Qiao Zhou18017
103 DISTu 11:00AM - 12:29PMBechtel 240Kun Chen18018
104 DISTu 11:00AM - 12:29PMEvans 87Cristian-dan Gavrus18019
105 DISTu 8:00AM - 9:29AMDwinelle 234Maria Guadalupe Martinez18020
106 DISTu 3:30PM - 4:59PMValley Life Sciences 2066Maria Guadalupe Martinez18021
107 DISTu 2:00PM - 3:29PMEvans 85Qiao Zhou18022
108 DISTu 2:00PM - 3:29PMEvans 81Maria Guadalupe Martinez18023
109 DISTu 3:30PM - 4:59PMEvans 6Qiao Zhou18024
110 DISTu 3:30PM - 4:59PMEvans 4Shenghan Zhang18025
111 DISTu 5:00PM - 6:29PMEvans 71Kun Chen18026
112 DISTu 5:00PM - 6:29PMEvans 4Shenghan Zhang18027
113 DISTu 5:00PM - 6:29PMEvans 2Cristian-dan Gavrus18028
114 DISTu 12:30PM - 1:59PMEvans 736Kun Chen34179
115 DISTu 2:00PM - 3:29PMEvans 736Cristian-dan Gavrus34180

Analytic Geometry and Calculus

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECMoWeFr 12:00PM - 12:59PMDwinelle 155Alexander Paulin18031
UnitsEnrollment Status
3Open

Discussions:

SectionDays/TimesLocationInstructorClass
101 DISTh 8:00AM - 9:29AMEvans 2Zhewei Yao18033
102 DISTh 8:00AM - 9:29AMEvans 4Moor Xu18034
103 DISTh 9:30AM - 10:59AMEvans 71Moor Xu18035
104 DISTh 9:30AM - 10:59AMEvans 6Dylan Yott18036
105 DISTh 9:30AM - 10:59AMEvans 2Mariana Vicaria Angel18037
106 DISTh 11:00AM - 12:29PMEvans 87Moor Xu18038
107 DISTh 11:00AM - 12:29PMEvans 81Dylan Yott18039
108 DISTh 12:30PM - 1:59PMCory 285Ritvik Ramkumar18040
109 DISTh 12:30PM - 1:59PMEvans 81Mariana Vicaria Angel18041
110 DISTh 2:00PM - 3:29PMEvans 75Zhewei Yao18042
111 DISTh 2:00PM - 3:29PMEvans 71Dylan Yott18043
112 DISTh 3:30PM - 4:59PMEvans 4Zhewei Yao18044
113 DISTh 3:30PM - 4:59PMEvans 6Ritvik Ramkumar18045
114 DISTh 5:00PM - 6:29PMEvans 2Mariana Vicaria Angel18046
115 DISTh 5:00PM - 6:29PMEvans 4Ritvik Ramkumar18047
116 DISTh 3:30PM - 4:59PMEvans 736Derek Hollowood34552
117 DISTh 5:00PM - 6:29PMEvans 736Derek Hollowood34553

Analytic Geometry and Calculus

Schedule:

SectionDays/TimesLocationInstructorClass
002 LECMoWeFr 9:00AM - 9:59AMValley Life Sciences 2050Alexander Paulin18032
UnitsEnrollment Status
3Open

Discussions:

SectionDays/TimesLocationInstructorClass
201 DISTu 8:00AM - 9:29AMEvans 85Yi Lai18048
202 DISTu 8:00AM - 9:29AMEvans 87Benson Au18049
203 DISTu 9:30AM - 10:59AMEvans 71Yi Lai18050
204 DISTu 9:30AM - 10:59AMEvans 6Derek Hollowood18051
205 DISTu 9:30AM - 10:59AMEvans 2Benson Au18052
206 DISTu 11:00AM - 12:29PMLeConte 385Grace Liu18053
207 DISTu 11:00AM - 12:29PMEvans 81Benson Au18054
208 DISTu 12:30PM - 1:59PMCory 285Sierra Reyburn18055
209 DISTu 12:30PM - 1:59PMEvans 81Grace Liu18056
210 DISTu 2:00PM - 3:29PMEvans 75Zixi Hu18057
211 DISTu 2:00PM - 3:29PMEvans 71Sierra Reyburn18058
212 DISTu 3:30PM - 4:59PMEvans 75Yi Lai18059
213 DISTu 3:30PM - 4:59PMEvans 81Zixi Hu18060
214 DISTu 5:00PM - 6:29PMEvans 75Grace Liu18061
215 DISTu 5:00PM - 6:29PMEvans 81Zixi Hu18062

Freshman Seminars

Schedule:

SectionDays/TimesLocationInstructorClass
001 SEMWe 10:00AM - 11:59AMEvans 939Francisco Grunbaum18064
UnitsEnrollment Status
1Open

Precalculus

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECMoWeFr 3:00PM - 3:59PMEvans 60Amelia Farid18066
UnitsEnrollment Status
4Open

Discussions:

SectionDays/TimesLocationInstructorClass
101 DISMoWe 10:00AM - 10:59AMEvans 41Christopher Gerig18067
102 DISMoWe 9:00AM - 9:59AMEvans 736Christopher Gerig18068
103 DISMoWe 5:00PM - 5:59PMBarrows 118Archit Kulkarni18069
104 DISMoWe 11:00AM - 11:59AMHaviland 321Archit Kulkarni18070

Precalculus

Schedule:

SectionDays/TimesLocationInstructorClass
301 DISMoTuWeThFr 2:30PM - 3:29PMRequested General AssignmentRichard Gibson12121
UnitsEnrollment Status
4Open

Multivariable Calculus

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECTuTh 5:00PM - 6:29PMPimentel 1Edward Frenkel18078
UnitsEnrollment Status
4Open

Discussions:

SectionDays/TimesLocationInstructorClass
101 DISMoWeFr 8:00AM - 8:59AMEvans 87Bryan Gillespie18080
102 DISMoWeFr 8:00AM - 8:59AMLatimer 105Kai-chieh Chen18081
103 DISMoWeFr 9:00AM - 9:59AMEvans 81David Keating18082
104 DISMoWeFr 9:00AM - 9:59AMEvans 85Bryan Gillespie18083
105 DISMoWeFr 9:00AM - 9:59AMLeConte 385Kai-chieh Chen18084
106 DISMoWeFr 10:00AM - 10:59AMEvans 85Michael Yeh18085
107 DISMoWeFr 11:00AM - 11:59AMEvans 81Dan Daniel Erdmann-Pham18086
108 DISMoWeFr 11:00AM - 11:59AMEvans 85Michael Yeh18087
109 DISMoWeFr 12:00PM - 12:59PMEvans 85Kyeong Sik Nam18088
110 DISMoWeFr 12:00PM - 12:59PMEvans 87Dongxiao Yu18089
111 DISMoWeFr 1:00PM - 1:59PMEvans 81Dongxiao Yu18090
112 DISMoWeFr 1:00PM - 1:59PMEvans 85Kyeong Sik Nam18091
113 DISMoWeFr 2:00PM - 2:59PMEvans 85Matthew Harrison-trainor18092
114 DISMoWeFr 2:00PM - 2:59PMEvans 87Dan Daniel Erdmann-Pham18093
115 DISMoWeFr 3:00PM - 3:59PMEvans 81Matthew Harrison-trainor18094
116 DISMoWeFr 4:00PM - 4:59PMEvans 85Mengyuan Zhang18095
117 DISMoWeFr 12:00PM - 12:59PMDwinelle 235David Keating18096
118 DISMoWeFr 5:00PM - 5:59PMEvans 71Mengyuan Zhang18097

Multivariable Calculus

Schedule:

SectionDays/TimesLocationInstructorClass
002 LECTuTh 12:30PM - 1:59PMDwinelle 155Maciej Zworski18079
UnitsEnrollment Status
4Open

Discussions:

SectionDays/TimesLocationInstructorClass
201 DISMoWeFr 8:00AM - 8:59AMBarker 110Christopher Kuo18098
202 DISMoWeFr 8:00AM - 8:59AMSutardja Dai 254Rahul Dalal18099
203 DISMoWeFr 9:00AM - 9:59AMEvans 87Rahul Dalal18100
204 DISMoWeFr 9:00AM - 9:59AMBarker 110Christopher Kuo18101
205 DISMoWeFr 12:00PM - 12:59PMHildebrand B51Mohandas Pillai18102
206 DISMoWeFr 10:00AM - 10:59AMBarrows 110Mohandas Pillai18103
207 DISMoWeFr 11:00AM - 11:59AMEvans 87Kubrat Danailov18104
208 DISMoWeFr 11:00AM - 11:59AMHildebrand B51Joseph Stahl18105
209 DISMoWeFr 12:00PM - 12:59PMLatimer 105Joseph Stahl18106
210 DISMoWeFr 12:00PM - 12:59PMEvans 9Kubrat Danailov18107
211 DISMoWeFr 1:00PM - 1:59PMEvans 87Jeffmin Lin18108
212 DISMoWeFr 1:00PM - 1:59PMSutardja Dai 254Maxim Wimberley18109
213 DISMoWeFr 2:00PM - 2:59PMEvans 9Jeffmin Lin18110
214 DISMoWeFr 3:00PM - 3:59PMEvans 85Maxim Wimberley18111
215 DISMoWeFr 4:00PM - 4:59PMEvans 87Calvin Mcphail-Snyder18112
216 DISMoWeFr 5:00PM - 5:59PMEvans 75Calvin Mcphail-Snyder18113
217 DISMoWeFr 5:00PM - 5:59PMEvans 81Mohaddeseh Peyro18114
218 DISMoWeFr 2:00PM - 2:59PMKroeber 115Mohaddeseh Peyro34095

Honors Multivariable Calculus

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECTuTh 8:00AM - 9:29AMEvans 70Insuk Seo32197
UnitsEnrollment Status
4Open

Discussions:

SectionDays/TimesLocationInstructorClass
101 DISMoWeFr 8:00AM - 8:59AMDwinelle 234Jonathan Gleason32200

Linear Algebra and Differential Equations

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECMoWe 5:00PM - 6:29PMDwinelle 155Katrin Wehrheim18116
UnitsEnrollment Status
4Open

Discussions:

SectionDays/TimesLocationInstructorClass
101 DISMoWeFr 8:00AM - 8:59AMDwinelle 105German Stefanich18119
102 DISMoWeFr 8:00AM - 8:59AMDwinelle 205Ritwik Ghosh18120
103 DISMoWeFr 9:00AM - 9:59AMLatimer 121Ritwik Ghosh18121
104 DISMoWeFr 9:00AM - 9:59AMSutardja Dai 254Christopher Eur18122
105 DISMoWeFr 10:00AM - 10:59AMLatimer 122Benjamin Castle18123
106 DISMoWeFr 9:00AM - 9:59AMBarrows 122German Stefanich18124
107 DISMoWeFr 1:00PM - 1:59PMLeConte 385Benjamin Siskind18125
108 DISMoWeFr 2:00PM - 2:59PMLeConte 385Kentaro Yamamoto18126
109 DISMoWeFr 12:00PM - 12:59PMEtcheverry 3119Benjamin Siskind18127
110 DISMoWeFr 1:00PM - 1:59PMEtcheverry 3119Daniel Lowengrub18128
111 DISMoWeFr 2:00PM - 2:59PMEtcheverry 3119Daniel Lowengrub18129
112 DISMoWeFr 3:00PM - 3:59PMEtcheverry 3119Kentaro Yamamoto18130
113 DISMoWeFr 3:00PM - 3:59PMEvans 87Jesse Banks18131
114 DISMoWeFr 4:00PM - 4:59PMCory 285Jesse Banks18132
117 DISMoWeFr 8:00AM - 8:59AMEvans 3Christopher Eur32733
118 DISMoWeFr 12:00PM - 12:59PMEvans 70Benjamin Castle32734
119 DISMoWeFr 9:00AM - 9:59AMHildebrand B56Hugo Guihot32735
120 DISMoWeFr 4:00PM - 4:59PMDwinelle 183Hugo Guihot32736

Linear Algebra and Differential Equations

Schedule:

SectionDays/TimesLocationInstructorClass
002 LECTuTh 8:00AM - 9:29AMPauley BallroomJames Sethian18117
UnitsEnrollment Status
4Closed

Discussions:

SectionDays/TimesLocationInstructorClass
201 DISMoWeFr 8:00AM - 8:59AMDwinelle 215Nima Moini18135
202 DISMoWeFr 8:00AM - 8:59AMDwinelle 243Alexander Carney18136
203 DISMoWeFr 9:00AM - 9:59AMLatimer 122Alexander Carney18137
204 DISMoWeFr 9:00AM - 9:59AMEtcheverry 3119Brandon Williams18138
205 DISMoWeFr 2:00PM - 2:59PMEvans 5Kuan-ying Fang18139
206 DISMoWeFr 4:00PM - 4:59PMHildebrand B51Emmanuel Tsukerman18140
207 DISMoWeFr 11:00AM - 11:59AMLatimer 121Aaron Brookner18141
208 DISMoWeFr 1:00PM - 1:59PMBarrows 110Aaron Brookner18142
209 DISMoWeFr 12:00PM - 12:59PMLeConte 385Nima Moini18143
210 DISMoWeFr 2:00PM - 2:59PMBarrows 122Kyle Russ-Navarro18144
211 DISMoWeFr 3:00PM - 3:59PMBarrows 122Kyle Russ-Navarro18145
212 DISMoWeFr 3:00PM - 3:59PMBarrows 118Satyaki Mukherjee18146
213 DISMoWeFr 4:00PM - 4:59PMBarrows 118Satyaki Mukherjee18147
214 DISMoWeFr 3:00PM - 3:59PMEvans 9Kuan-ying Fang18148
215 DISMoWeFr 3:00PM - 3:59PMLeConte 385Bryan Brown18149
216 DISMoWeFr 4:00PM - 4:59PMDwinelle 187Bryan Brown18150
217 DISMoWeFr 4:00PM - 4:59PMDwinelle 250Yifeng Ding18151
218 DISMoWeFr 5:00PM - 5:59PMCory 285Emmanuel Tsukerman18152
219 DISMoWeFr 5:00PM - 5:59PMDwinelle 250Yifeng Ding32738
220 DISMoWeFr 2:00PM - 2:59PMBarrows 110Aaron Brookner32739

Discrete Mathematics

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECMoWeFr 12:00PM - 12:59PMStanley 105Vera Serganova18174
UnitsEnrollment Status
4Open

Discussions:

SectionDays/TimesLocationInstructorClass
101 DISMoWe 8:00AM - 8:59AMBarrows 118Eugenia Rosu18175
102 DISMoWe 9:00AM - 9:59AMDwinelle 105Eugenia Rosu18176
103 DISMoWe 4:00PM - 4:59PMBarrows 122Jonathan Leake18177
104 DISMoWe 11:00AM - 11:59AMMcCone 145Ravi Fernando18178
105 DISMoWe 4:00PM - 4:59PMBarrows 110Morgan Weiler18179
106 DISMoWe 5:00PM - 5:59PMBarrows 110Morgan Weiler18180
107 DISMoWe 5:00PM - 5:59PMBarrows 122Jonathan Leake18181
108 DISMoWe 4:00PM - 4:59PMDwinelle 251Kyle Miller18182
109 DISMoWe 5:00PM - 5:59PMDwinelle 251Ravi Fernando18183
110 DISMoWe 3:00PM - 3:59PMDwinelle 205Kyle Miller32740

Berkeley Connect

Schedule:

SectionDays/TimesLocationInstructorClass
001 DISTu 6:00PM - 6:59PMEvans 31Ben Wormleighton, Virginia Harrison18212
UnitsEnrollment Status
1Open

Berkeley Connect

Schedule:

SectionDays/TimesLocationInstructorClass
002 DISWe 6:00PM - 6:59PMEvans 31Virginia Harrison18213
UnitsEnrollment Status
1Wait List

Berkeley Connect

Schedule:

SectionDays/TimesLocationInstructorClass
003 DISTh 6:00PM - 6:59PMEvans 31Antonio Montalban18214
UnitsEnrollment Status
1Open

Berkeley Connect

Schedule:

SectionDays/TimesLocationInstructorClass
004 DISWe 6:00PM - 6:59PMEvans 35Antonio Montalban18215
UnitsEnrollment Status
1Open

Introduction to Mathematical Economics

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECTuTh 5:00PM - 6:29PMKroeber 155Philipp Strack32482
UnitsEnrollment Status
4Open

Introduction to Analysis

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECTuTh 11:00AM - 12:29PMHearst Mining 310James Conway18217
UnitsEnrollment Status
4Wait List

Introduction to Analysis

Schedule:

SectionDays/TimesLocationInstructorClass
002 LECMoWeFr 2:00PM - 2:59PMHearst Mining 310Mariusz Wodzicki18218
UnitsEnrollment Status
4Open

Introduction to Analysis

Schedule:

SectionDays/TimesLocationInstructorClass
003 LECTuTh 9:30AM - 10:59AMHearst Mining 310Insuk Seo18219
UnitsEnrollment Status
4Closed

Introduction to Analysis

Schedule:

SectionDays/TimesLocationInstructorClass
004 LECMoWeFr 9:00AM - 9:59AMEvans 9Marina Ratner18220
UnitsEnrollment Status
4Wait List

Introduction to Analysis

Schedule:

SectionDays/TimesLocationInstructorClass
005 LECMoWeFr 12:00PM - 12:59PMHearst Mining 310Ved Datar18221
UnitsEnrollment Status
4Wait List

Introduction to Analysis

Schedule:

SectionDays/TimesLocationInstructorClass
006 LECTuTh 12:30PM - 1:59PMDwinelle 182Michael Pejic34373
UnitsEnrollment Status
4Wait List

Second Course in Analysis

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECTuTh 11:00AM - 12:29PMEvans 3Charles Pugh18223
UnitsEnrollment Status
4Open

Linear Algebra

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECTuTh 11:00AM - 12:29PMValley Life Sciences 2050Zvezdelina Stankova18224
UnitsEnrollment Status
4Open

Discussions:

SectionDays/TimesLocationInstructorClass
101 DISFr 8:00AM - 8:59AMStanley 179Chanwoo Oh18225
102 DISFr 9:00AM - 9:59AMEvans 2Chanwoo Oh18226
103 DISFr 10:00AM - 10:59AMEvans 75Chanwoo Oh18227
104 DISFr 11:00AM - 11:59AMEvans 4Christopher Miller18228
105 DISFr 3:00PM - 3:59PMHildebrand B51Alexander Zorn18229
106 DISFr 1:00PM - 1:59PMLatimer 105Christopher Miller18230
107 DISFr 2:00PM - 2:59PMEvans 4Alexander Zorn18231
108 DISFr 3:00PM - 3:59PMEvans 2Wolfgang Schmaltz18232
109 DISFr 4:00PM - 4:59PMLatimer 105Wolfgang Schmaltz18233
110 DISFr 5:00PM - 5:59PMEvans 70Wolfgang Schmaltz18234
111 DISFr 8:00AM - 8:59AMEvans 85Eric Hallman32741
112 DISFr 10:00AM - 10:59AMEvans 81Eric Hallman32742
113 DISFr 11:00AM - 11:59AMLatimer 122Eric Hallman34033
114 DISFr 12:00PM - 12:59PMDwinelle 283Christopher Miller34034
115 DISFr 1:00PM - 1:59PMEvans 5Alexander Zorn34035

Introduction to Abstract Algebra

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECMoWeFr 10:00AM - 10:59AMEvans 740Virginia Harrison18239
UnitsEnrollment Status
4Wait List

Introduction to Abstract Algebra

Schedule:

SectionDays/TimesLocationInstructorClass
002 LECTuTh 8:00AM - 9:29AMEtcheverry 3109Khrystyna Serhiyenko18240
UnitsEnrollment Status
4Open

Introduction to Abstract Algebra

Schedule:

SectionDays/TimesLocationInstructorClass
003 LECTuTh 12:30PM - 1:59PMEtcheverry 3105Martin Helmer18241
UnitsEnrollment Status
4Wait List

Introduction to Abstract Algebra

Schedule:

SectionDays/TimesLocationInstructorClass
004 LECTuTh 2:00PM - 3:29PMEvans 3Andrey Smirnov18242
UnitsEnrollment Status
4Wait List

Introduction to Abstract Algebra

Schedule:

SectionDays/TimesLocationInstructorClass
005 LECMoWeFr 1:00PM - 1:59PMGiannini 141Silvain Rideau18243
UnitsEnrollment Status
4Open

Introduction to Abstract Algebra

Schedule:

SectionDays/TimesLocationInstructorClass
006 LECMoWeFr 11:00AM - 11:59AMDwinelle 209Hongbin Sun18244
UnitsEnrollment Status
4Wait List

Introduction to Abstract Algebra

Schedule:

SectionDays/TimesLocationInstructorClass
007 LECTuTh 12:30PM - 1:59PMDwinelle 109Clifton Ealy34450
UnitsEnrollment Status
4Open

Honors Introduction to Abstract Algebra

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECMoWeFr 4:00PM - 4:59PMEvans 70Mariusz Wodzicki18245
UnitsEnrollment Status
4Open

Second Course in Abstract Algebra

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECMoWeFr 12:00PM - 12:59PMEvans 3Vivek Shende32217
UnitsEnrollment Status
4Open

Introduction to Number Theory

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECTuTh 12:30PM - 1:59PMHearst Mining 310Paul Vojta18246
UnitsEnrollment Status
4Open

Discussions:

SectionDays/TimesLocationInstructorClass
101 DISTBATBA 30070

Fourier Analysis, Wavelets, and Signal Processing

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECTuTh 2:00PM - 3:29PMEvans 9Fraydoun Rezakhanlou18247
UnitsEnrollment Status
4Open

Mathematical Tools for the Physical Sciences

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECMoWeFr 1:00PM - 1:59PMKroeber 155Jason Murphy18249
UnitsEnrollment Status
4Open

Introduction to Partial Differential Equations

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECTuTh 12:30PM - 1:59PMKroeber 155Mihaela Ifrim32220
UnitsEnrollment Status
4Open

Numerical Analysis

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECTuTh 3:30PM - 4:59PMEvans 10Ming Gu18252
UnitsEnrollment Status
4Open

Discussions:

SectionDays/TimesLocationInstructorClass
101 DISTu 8:00AM - 8:59AMEvans B3ARuochen Liang18253
102 DISTu 9:00AM - 9:59AMEvans B3AChen Shen18254
103 DISTu 10:00AM - 10:59AMEvans B3AChen Shen18255
104 DISTu 1:00PM - 1:59PMEvans B3ADaniel Hermes18256
105 DISTu 2:00PM - 2:59PMEvans B3ARuochen Liang18257
106 DISTu 11:00AM - 11:59AMEvans B3AChen Shen18258
107 DISTu 12:00PM - 12:59PMEvans B3ADaniel Hermes18259
108 DISTu 5:00PM - 5:59PMEvans B3ARuochen Liang18260
109 DISWe 11:00AM - 11:59AMEvans B3ADaniel Hermes34133

Numerical Analysis

Schedule:

SectionDays/TimesLocationInstructorClass
002 LECMoTuWeTh 4:00PM - 4:59PM MoWe 5:00PM - 5:59PMHearst Mining 310 Hearst Mining 310Staff Staff12197
UnitsEnrollment Status
4Open

Discussions:

SectionDays/TimesLocationInstructorClass
201 DISTuTh 5:00PM - 5:59PMHearst Mining 310 12199

Numerical Analysis

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECTuTh 9:30AM - 10:59AMEvans 70Marc Rieffel18261
UnitsEnrollment Status
4Open

Discussions:

SectionDays/TimesLocationInstructorClass
101 DISTh 11:00AM - 11:59AMEvans B3AWill Pazner18262

Introduction to the Theory of Sets

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECMoWeFr 1:00PM - 1:59PMMoffitt Library 106Thomas Scanlon18263
UnitsEnrollment Status
4Open

Incompleteness and Undecidability

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECTuTh 5:00PM - 6:29PMHearst Mining 310Ludovic Patey32225
UnitsEnrollment Status
4Open

Metric Differential Geometry

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECTuTh 11:00AM - 12:29PMEvans 70Fraydoun Rezakhanlou32226
UnitsEnrollment Status
4Open

Elementary Algebraic Topology

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECTuTh 2:00PM - 3:29PMDwinelle 182Khoa Nguyen32227
UnitsEnrollment Status
4Wait List

Mathematics of the Secondary School Curriculum I

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECMoWeFr 10:00AM - 10:59AMEvans 70Ole Hald18265
UnitsEnrollment Status
4Open

Discussions:

SectionDays/TimesLocationInstructorClass
101 DISWe 11:00AM - 11:59AMEvans 9Ole Hald18266

Mathematics of the Secondary School Curriculum III

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECMoWeFr 11:00AM - 11:59AMEvans 55Emiliano Gomez18267
UnitsEnrollment Status
4Open

Discussions:

SectionDays/TimesLocationInstructorClass
101 DISWe 12:00PM - 12:59PMEvans 65Emiliano Gomez18268

History of Mathematics

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECTuTh 12:30PM - 1:59PMBechtel 240Dan-Virgil Voiculescu18269
UnitsEnrollment Status
4Open

Mathematical Methods for Optimization

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECTuTh 9:30AM - 10:59AMCory 241Bernd Sturmfels32228
UnitsEnrollment Status
4Open

Combinatorics

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECTuTh 11:00AM - 12:29PMEvans 9Tyler Helmuth18271
UnitsEnrollment Status
4Open

Introduction to Complex Analysis

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECMoWeFr 8:00AM - 8:59AMHearst Mining 310Alexander Givental18272
UnitsEnrollment Status
4Wait List

Introduction to Complex Analysis

Schedule:

SectionDays/TimesLocationInstructorClass
002 LECMoWeFr 1:00PM - 1:59PMEvans 332Michael Klass18273
UnitsEnrollment Status
4Open

Introduction to Complex Analysis

Schedule:

SectionDays/TimesLocationInstructorClass
003 LECTuTh 2:00PM - 3:29PMEtcheverry 3107Constantin Teleman18274
UnitsEnrollment Status
4Open

Introduction to Complex Analysis

Schedule:

SectionDays/TimesLocationInstructorClass
004 LECMoWeFr 11:00AM - 11:59AMHearst Mining 310John Lott18275
UnitsEnrollment Status
4Closed

Introduction to Complex Analysis

Schedule:

SectionDays/TimesLocationInstructorClass
005 LECTuTh 3:30PM - 4:59PMDwinelle 88Michael Pejic34374
UnitsEnrollment Status
4Open

Experimental Courses in Mathematics

Schedule:

SectionDays/TimesLocationInstructorClass
001 SEMTuTh 2:00PM - 3:29PMEvans 70John Lott18277
UnitsEnrollment Status
1-4Wait List

Berkeley Connect

Schedule:

SectionDays/TimesLocationInstructorClass
001 DISTu 7:00PM - 7:59PMEvans 31 18307
UnitsEnrollment Status
1Wait List

Berkeley Connect

Schedule:

SectionDays/TimesLocationInstructorClass
002 DISWe 5:00PM - 5:59PMEvans 31 18308
UnitsEnrollment Status
1Wait List

Berkeley Connect

Schedule:

SectionDays/TimesLocationInstructorClass
003 DISWe 7:00PM - 7:59PMEvans 31 18309
UnitsEnrollment Status
1Open

Berkeley Connect

Schedule:

SectionDays/TimesLocationInstructorClass
004 DISTh 7:00PM - 7:59PMEvans 31 18310
UnitsEnrollment Status
1Open

Introduction to Topology and Analysis

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECMoWeFr 11:00AM - 11:59AMCory 241Alan Hammond18332
UnitsEnrollment Status
4Open

Theory of Functions of a Complex Variable

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECTuTh 9:30AM - 10:59AMEvans 9Maciej Zworski32407
UnitsEnrollment Status
4Open

Von Neumann Algebras

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECMoWeFr 2:00PM - 2:59PMEvans 2Brent Nelson32408
UnitsEnrollment Status
4Open

Differentiable Manifolds

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECTuTh 12:30PM - 1:59PMEvans 3Ian Agol32409
UnitsEnrollment Status
4Open

Algebraic Topology

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECTuTh 11:00AM - 12:29PMEvans 740Peter Teichner32410
UnitsEnrollment Status
4Wait List

Probability Theory

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECTuTh 12:30PM - 1:59PMEvans 330David Aldous18336
UnitsEnrollment Status
4Open

Partial Differential Equations

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECTuTh 11:00AM - 12:29PMEvans 2Daniel Tataru18338
UnitsEnrollment Status
4Open

Advanced Topics in Probablity and Stochastic Processes

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECTuTh 2:00PM - 3:29PMEvans 344James Pitman18339
UnitsEnrollment Status
3Open

Metamathematics

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECMoWeFr 12:00PM - 12:59PMEvans 5Pierre Simon18340
UnitsEnrollment Status
4Open

Numerical Solution of Differential Equations

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECTuTh 9:30AM - 10:59AMDavis 534Per-Olof Persson18341
UnitsEnrollment Status
4Open

Multilinear Algebra and Further Topics

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECTuTh 8:00AM - 9:29AMEvans 3Richard Borcherds18342
UnitsEnrollment Status
4Open

Number Theory

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECTuTh 2:00PM - 3:29PMEvans 72Xinyi Yuan32426
UnitsEnrollment Status
4Open

Algebraic Geometry

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECMoWeFr 10:00AM - 10:59AMEvans 5Arthur Ogus18343
UnitsEnrollment Status
4Open

Lie Groups

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECMoWeFr 2:00PM - 2:59PMEvans 70Vera Serganova32437
UnitsEnrollment Status
4Open

Hot Topics Course in Mathematics

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECTu 3:30PM - 4:59PMEvans 5Peter Teichner18345
UnitsEnrollment Status
2Open

Topics in Algebra

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECTuTh 11:00AM - 12:29PMLatimer 105David Nadler18349
UnitsEnrollment Status
4Open

Topics in Applied Mathematics

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECMoWeFr 3:00PM - 3:59PMDwinelle 105Nicolai Reshetikhin33529
UnitsEnrollment Status
4Open

Topics in Differential Geometry

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECTuTh 2:00PM - 3:29PMEvans 5Richard Bamler18351
UnitsEnrollment Status
4Open

Topics in Partial Differential Equations

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECTuTh 9:30AM - 10:59AMEvans 891Tatiana Toro18352
UnitsEnrollment Status
4Open

Seminars

Schedule:

SectionDays/TimesLocationInstructorClass
001 SEMTu 3:45PM - 6:29PMEvans 939David Eisenbud18353
UnitsEnrollment Status
1-6Open

Seminars

Schedule:

SectionDays/TimesLocationInstructorClass
002 SEMMo 3:00PM - 4:59PMEvans 736Dan-Virgil Voiculescu18354
UnitsEnrollment Status
1-6Open

Seminars

Schedule:

SectionDays/TimesLocationInstructorClass
003 SEMMo 2:00PM - 2:59PMEvans 939John Lott18355
UnitsEnrollment Status
1-6Open

Seminars

Schedule:

SectionDays/TimesLocationInstructorClass
004 SEMMo 12:00PM - 12:59PMEvans 939Lauren Williams18356
UnitsEnrollment Status
1-6Open

Teaching Workshop

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECTh 5:00PM - 6:59PMBarrows 50Jon Wilkening, Shelly Manber18572
UnitsEnrollment Status
4Open