Summer 2019

Begins on: 
Mon, 2019-06-24
Course Title Days/Times Location Instructor Class
N1A  001 LEC Calculus MoTuWeThFr 08:00AM - 09:59AM Evans 3 15561
N1A  002 LEC Calculus MoTuWeThFr 10:00AM - 11:59AM Evans 3 15562
N1A  003 LEC Calculus MoTuWeThFr 04:00PM - 05:59PM Evans 3 15623
N1B  001 LEC Calculus MoTuWeThFr 08:00AM - 09:59AM Hearst Mining 310 15619
N1B  002 LEC Calculus MoTuWeThFr 10:00AM - 11:59AM Etcheverry 3107 Martin C Olsson 15620
N1B  003 LEC Calculus MoTuWeThFr 12:00PM - 01:59PM Hearst Mining 310 15621
N1B  004 LEC Calculus MoTuWeThFr 02:00PM - 03:59PM Etcheverry 3111 15622
N10A  001 LEC Methods of Mathematics: Calculus, Statistics, and Combinatorics MoTuWeThFr 02:00PM - 03:59PM Hildebrand B51 15569
N10B  001 LEC Methods of Mathematics: Calculus, Statistics, and Combinatorics MoTuWeThFr 12:00PM - 01:59PM Evans 9 15572
N16A  001 LEC Analytic Geometry and Calculus MoTuWeTh 08:00AM - 09:59AM Evans 70 15573
N16A  002 LEC Analytic Geometry and Calculus MoTuWeTh 10:00AM - 11:59AM Cory 241 15574
N16B  001 LEC Analytic Geometry and Calculus MoTuWeTh 10:00AM - 11:59AM Hildebrand B51 15575
N16B  002 LEC Analytic Geometry and Calculus MoTuWeTh 02:00PM - 03:59PM Latimer 105 15577
N32  001 LEC Precalculus MoTuWeThFr 10:00AM - 11:59AM Hildebrand B56 15579
N53  001 LEC Multivariable Calculus MoTuWeThFr 08:00AM - 09:59AM Cory 241 15587
N53  002 LEC Multivariable Calculus MoTuWeThFr 10:00AM - 11:59AM Etcheverry 3109 15588
N53  003 LEC Multivariable Calculus MoTuWeThFr 12:00PM - 01:59PM Etcheverry 3107 15589
N53  004 LEC Multivariable Calculus MoTuWeThFr 02:00PM - 03:59PM Etcheverry 3113 15590
N53  005 LEC Multivariable Calculus MoTuWeThFr 04:00PM - 05:59PM Cory 241 15612
W53  001 WBL Multivariable Calculus 12:00AM - 12:00AM 13764
N54  001 LEC Linear Algebra and Differential Equations MoTuWeThFr 08:00AM - 09:59AM Etcheverry 3107 15617
N54  002 LEC Linear Algebra and Differential Equations MoTuWeThFr 04:00PM - 05:59PM Etcheverry 3109 15631
N54  003 LEC Linear Algebra and Differential Equations MoTuWeThFr 12:00PM - 01:59PM Etcheverry 3109 15632
N54  004 LEC Linear Algebra and Differential Equations MoTuWeThFr 02:00PM - 03:59PM Dwinelle 223 15635
N54  005 LEC Linear Algebra and Differential Equations MoTuWeThFr 04:00PM - 05:59PM Etcheverry 3111 15636
N54  006 LEC Linear Algebra and Differential Equations MoTuWeThFr 05:00PM - 06:59PM Etcheverry 3107 15637
N54  007 LEC Linear Algebra and Differential Equations MoTuWeThFr 02:00PM - 03:59PM Dwinelle 109 15640
N54  008 LEC Linear Algebra and Differential Equations MoTuWeThFr 08:00AM - 09:59AM Etcheverry 3109 15641
N55  001 LEC Discrete Mathematics MoTuWeThFr 12:00PM - 01:59PM Etcheverry 3111 15643
N55  002 LEC Discrete Mathematics MoTuWeThFr 08:00AM - 09:59AM Evans 9 15644
N55  003 LEC Discrete Mathematics MoTuWeThFr 02:00PM - 03:59PM Etcheverry 3105 15645
N55  004 LEC Discrete Mathematics MoTuWeThFr 04:00PM - 05:59PM Evans 9 15646
104  001 LEC Introduction to Analysis MoTuWeTh 10:00AM - 11:59AM Evans 70 13796
104  002 LEC Introduction to Analysis MoTuWeTh 12:00PM - 01:59PM Evans 70 13797
104  003 LEC Introduction to Analysis MoTuWeTh 02:00PM - 03:59PM Evans 70 13798
104  004 LEC Introduction to Analysis MoTuWeTh 04:00PM - 05:59PM Evans 70 14197
110  001 LEC Linear Algebra MoTuWeTh 08:00AM - 08:59AM Etcheverry 3113 13799
110  002 LEC Linear Algebra MoTuWeTh 02:00PM - 02:59PM Evans 3 13800
110  003 LEC Linear Algebra MoTuWeTh 09:00AM - 09:59AM Wheeler 222 14124
110  004 LEC Linear Algebra MoTuWeTh 02:00PM - 02:59PM Etcheverry 3109 14198
113  001 LEC Introduction to Abstract Algebra MoTuWeTh 10:00AM - 11:59AM Hearst Mining 310 13803
113  002 LEC Introduction to Abstract Algebra MoTuWeTh 04:00PM - 05:59PM Cory 289 13804
113  003 LEC Introduction to Abstract Algebra MoTuWeTh 02:00PM - 03:59PM Etcheverry 3107 14374
115  001 LEC Introduction to Number Theory MoTuWeTh 08:00AM - 08:59AM Etcheverry 3105 13805
126  001 LEC Introduction to Partial Differential Equations MoTuWeTh 10:00AM - 10:59AM Evans 9 13807
128A  001 LEC Numerical Analysis MoTuWeTh 11:00AM - 11:59AM Cory 289 John A Strain 13808
128A  002 LEC Numerical Analysis MoTuWeTh 04:00PM - 04:59PM Etcheverry 3113 13809
185  001 LEC Introduction to Complex Analysis MoTuWeTh 12:00PM - 01:59PM Evans 3 Francisco A Grunbaum 13812
185  002 LEC Introduction to Complex Analysis MoTuWeTh 02:00PM - 03:59PM Evans 9 John W. Lott 13813
185  003 LEC Introduction to Complex Analysis 12:00AM - 12:00AM Olga V. Holtz 15778
191  001 SEM Experimental Courses in Mathematics 12:00AM - 12:00AM Olga V. Holtz 13102

Calculus

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECMoTuWeThFr 08:00AM - 09:59AMEvans 3 15561
UnitsEnrollment Status
4Open

Additional Information:

Prerequisites: Three and one-half years of high school math, including trigonometry and analytic geometry. Students with high school exam credits (such as 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: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: 

Homework: 

Course Webpage: 

Calculus

Schedule:

SectionDays/TimesLocationInstructorClass
002 LECMoTuWeThFr 10:00AM - 11:59AMEvans 3 15562
UnitsEnrollment Status
4Open

Additional Information:

Prerequisites: Three and one-half years of high school math, including trigonometry and analytic geometry. Students with high school exam credits (such as 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: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: 

Homework: 

Course Webpage: 

Calculus

Schedule:

SectionDays/TimesLocationInstructorClass
003 LECMoTuWeThFr 04:00PM - 05:59PMEvans 3 15623
UnitsEnrollment Status
4Open

Additional Information:

Prerequisites: Three and one-half years of high school math, including trigonometry and analytic geometry. Students with high school exam credits (such as 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: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: 

Homework: 

Course Webpage: 

Calculus

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECMoTuWeThFr 08:00AM - 09:59AMHearst Mining 310 15619
UnitsEnrollment Status
4Open

Additional Information:

Prerequisites: 1A or N1A

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: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: 

Homework: 

Course Webpage: 

Calculus

Schedule:

SectionDays/TimesLocationInstructorClass
002 LECMoTuWeThFr 10:00AM - 11:59AMEtcheverry 3107Martin C Olsson15620
UnitsEnrollment Status
4Closed

Additional Information:

Prerequisites: 1A or N1A

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: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: 

Homework: 

Course Webpage: 

Calculus

Schedule:

SectionDays/TimesLocationInstructorClass
003 LECMoTuWeThFr 12:00PM - 01:59PMHearst Mining 310 15621
UnitsEnrollment Status
4Open

Additional Information:

Prerequisites: 1A or N1A

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: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: 

Homework: 

Course Webpage: 

Calculus

Schedule:

SectionDays/TimesLocationInstructorClass
004 LECMoTuWeThFr 02:00PM - 03:59PMEtcheverry 3111 15622
UnitsEnrollment Status
4Open

Additional Information:

Prerequisites: 1A or N1A

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: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: 

Homework: 

Course Webpage: 

Methods of Mathematics: Calculus, Statistics, and Combinatorics

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECMoTuWeThFr 02:00PM - 03:59PMHildebrand B51 15569
UnitsEnrollment Status
4Open

Additional Information:

Prerequisites: Three and one-half years of high school math, including trigonometry and analytic geometry. Students who have not had calculus in high school are strongly advised to take the Student Learning Center's Math 98 adjunct course for Math 10A; contact the SLC for more information

Description: The sequence Math 10A, Math 10B is intended for majors in the life sciences. Introduction to differential and integral calculus of functions of one variable, ordinary differential equations, and matrix algebra and systems of linear equations.

Office: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: 

Homework: 

Course Webpage: 

Methods of Mathematics: Calculus, Statistics, and Combinatorics

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECMoTuWeThFr 12:00PM - 01:59PMEvans 9 15572
UnitsEnrollment Status
4Open

Additional Information:

Prerequisites: Math 10A or N10A

Description: The sequence Math 10A, Math 10B is intended for majors in the life sciences. Elementary combinatorics and discrete and continuous probability theory. Representation of data, statistical models and testing. Sequences and applications of linear algebra.

Office: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: 

Homework: 

Course Webpage: 

Analytic Geometry and Calculus

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECMoTuWeTh 08:00AM - 09:59AMEvans 70 15573
UnitsEnrollment Status
3Open

Additional Information:

Prerequisites: Three years of high school math, including trigonometry

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.

Office: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: 

Homework: 

Course Webpage: 

Analytic Geometry and Calculus

Schedule:

SectionDays/TimesLocationInstructorClass
002 LECMoTuWeTh 10:00AM - 11:59AMCory 241 15574
UnitsEnrollment Status
3Open

Additional Information:

Prerequisites: Three years of high school math, including trigonometry

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.

Office: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: 

Homework: 

Course Webpage: 

Analytic Geometry and Calculus

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECMoTuWeTh 10:00AM - 11:59AMHildebrand B51 15575
UnitsEnrollment Status
3Open

Additional Information:

Prerequisites: Mathematics 16A or N16A

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

Office: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: 

Homework: 

Course Webpage: 

Analytic Geometry and Calculus

Schedule:

SectionDays/TimesLocationInstructorClass
002 LECMoTuWeTh 02:00PM - 03:59PMLatimer 105 15577
UnitsEnrollment Status
3Open

Additional Information:

Prerequisites: Mathematics 16A or N16A

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

Office: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: 

Homework: 

Course Webpage: 

Precalculus

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECMoTuWeThFr 10:00AM - 11:59AMHildebrand B56 15579
UnitsEnrollment Status
4Open

Additional Information:

Prerequisites: Three years of high school mathematics

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: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: 

Homework: 

Course Webpage: 

Multivariable Calculus

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECMoTuWeThFr 08:00AM - 09:59AMCory 241 15587
UnitsEnrollment Status
4Open

Additional Information:

Prerequisites: Mathematics 1B or N1B

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: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: 

Homework: 

Course Webpage: 

Multivariable Calculus

Schedule:

SectionDays/TimesLocationInstructorClass
002 LECMoTuWeThFr 10:00AM - 11:59AMEtcheverry 3109 15588
UnitsEnrollment Status
4Closed

Additional Information:

Prerequisites: Mathematics 1B or N1B

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: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: 

Homework: 

Course Webpage: 

Multivariable Calculus

Schedule:

SectionDays/TimesLocationInstructorClass
003 LECMoTuWeThFr 12:00PM - 01:59PMEtcheverry 3107 15589
UnitsEnrollment Status
4Open

Additional Information:

Prerequisites: Mathematics 1B or N1B

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: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: 

Homework: 

Course Webpage: 

Multivariable Calculus

Schedule:

SectionDays/TimesLocationInstructorClass
004 LECMoTuWeThFr 02:00PM - 03:59PMEtcheverry 3113 15590
UnitsEnrollment Status
4Closed

Additional Information:

Prerequisites: Mathematics 1B or N1B

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: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: 

Homework: 

Course Webpage: 

Multivariable Calculus

Schedule:

SectionDays/TimesLocationInstructorClass
005 LECMoTuWeThFr 04:00PM - 05:59PMCory 241 15612
UnitsEnrollment Status
4Closed

Additional Information:

Prerequisites: Mathematics 1B or N1B

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: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: 

Homework: 

Course Webpage: 

Multivariable Calculus

Schedule:

SectionDays/TimesLocationInstructorClass
001 WBL12:00AM - 12:00AM  13764
UnitsEnrollment Status
4Open

Additional Information:

Prerequisites: Mathematics 1B or equivalent

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: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: 

Homework: 

Course Webpage: 

Linear Algebra and Differential Equations

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECMoTuWeThFr 08:00AM - 09:59AMEtcheverry 3107 15617
UnitsEnrollment Status
4Closed

Additional Information:

Prerequisites: 1B, N1B, 10B, or N10B

Description: Basic linear algebra; matrix arithmetic and determinants. Vector spaces; inner product spaces. Eigenvalues and eigenvectors; orthogonality, symmetric matrices. Linear second-order differential equations; first-order systems with constant coefficients. Fourier series, application to partial differential equations.

Office: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: 

Homework: 

Course Webpage: 

Linear Algebra and Differential Equations

Schedule:

SectionDays/TimesLocationInstructorClass
002 LECMoTuWeThFr 04:00PM - 05:59PMEtcheverry 3109 15631
UnitsEnrollment Status
4Closed

Additional Information:

Prerequisites: 1B, N1B, 10B, or N10B

Description: Basic linear algebra; matrix arithmetic and determinants. Vector spaces; inner product spaces. Eigenvalues and eigenvectors; orthogonality, symmetric matrices. Linear second-order differential equations; first-order systems with constant coefficients. Fourier series, application to partial differential equations.

Office: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: 

Homework: 

Course Webpage: 

Linear Algebra and Differential Equations

Schedule:

SectionDays/TimesLocationInstructorClass
003 LECMoTuWeThFr 12:00PM - 01:59PMEtcheverry 3109 15632
UnitsEnrollment Status
4Closed

Additional Information:

Prerequisites: 1B, N1B, 10B, or N10B

Description: Basic linear algebra; matrix arithmetic and determinants. Vector spaces; inner product spaces. Eigenvalues and eigenvectors; orthogonality, symmetric matrices. Linear second-order differential equations; first-order systems with constant coefficients. Fourier series, application to partial differential equations.

Office: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: 

Homework: 

Course Webpage: 

Linear Algebra and Differential Equations

Schedule:

SectionDays/TimesLocationInstructorClass
004 LECMoTuWeThFr 02:00PM - 03:59PMDwinelle 223 15635
UnitsEnrollment Status
4Closed

Additional Information:

Prerequisites: 1B, N1B, 10B, or N10B

Description: Basic linear algebra; matrix arithmetic and determinants. Vector spaces; inner product spaces. Eigenvalues and eigenvectors; orthogonality, symmetric matrices. Linear second-order differential equations; first-order systems with constant coefficients. Fourier series, application to partial differential equations.

Office: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: 

Homework: 

Course Webpage: 

Linear Algebra and Differential Equations

Schedule:

SectionDays/TimesLocationInstructorClass
005 LECMoTuWeThFr 04:00PM - 05:59PMEtcheverry 3111 15636
UnitsEnrollment Status
4Closed

Additional Information:

Prerequisites: 1B, N1B, 10B, or N10B

Description: Basic linear algebra; matrix arithmetic and determinants. Vector spaces; inner product spaces. Eigenvalues and eigenvectors; orthogonality, symmetric matrices. Linear second-order differential equations; first-order systems with constant coefficients. Fourier series, application to partial differential equations.

Office: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: 

Homework: 

Course Webpage: 

Linear Algebra and Differential Equations

Schedule:

SectionDays/TimesLocationInstructorClass
006 LECMoTuWeThFr 05:00PM - 06:59PMEtcheverry 3107 15637
UnitsEnrollment Status
4Closed

Additional Information:

Prerequisites: 1B, N1B, 10B, or N10B

Description: Basic linear algebra; matrix arithmetic and determinants. Vector spaces; inner product spaces. Eigenvalues and eigenvectors; orthogonality, symmetric matrices. Linear second-order differential equations; first-order systems with constant coefficients. Fourier series, application to partial differential equations.

Office: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: 

Homework: 

Course Webpage: 

Linear Algebra and Differential Equations

Schedule:

SectionDays/TimesLocationInstructorClass
007 LECMoTuWeThFr 02:00PM - 03:59PMDwinelle 109 15640
UnitsEnrollment Status
4Closed

Additional Information:

Prerequisites: 1B, N1B, 10B, or N10B

Description: Basic linear algebra; matrix arithmetic and determinants. Vector spaces; inner product spaces. Eigenvalues and eigenvectors; orthogonality, symmetric matrices. Linear second-order differential equations; first-order systems with constant coefficients. Fourier series, application to partial differential equations.

Office: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: 

Homework: 

Course Webpage: 

Linear Algebra and Differential Equations

Schedule:

SectionDays/TimesLocationInstructorClass
008 LECMoTuWeThFr 08:00AM - 09:59AMEtcheverry 3109 15641
UnitsEnrollment Status
4Open

Additional Information:

Prerequisites: 1B, N1B, 10B, or N10B

Description: Basic linear algebra; matrix arithmetic and determinants. Vector spaces; inner product spaces. Eigenvalues and eigenvectors; orthogonality, symmetric matrices. Linear second-order differential equations; first-order systems with constant coefficients. Fourier series, application to partial differential equations.

Office: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: 

Homework: 

Course Webpage: 

Discrete Mathematics

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECMoTuWeThFr 12:00PM - 01:59PMEtcheverry 3111 15643
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.

Office: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: 

Homework: 

Course Webpage: 

Discrete Mathematics

Schedule:

SectionDays/TimesLocationInstructorClass
002 LECMoTuWeThFr 08:00AM - 09:59AMEvans 9 15644
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.

Office: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: 

Homework: 

Course Webpage: 

Discrete Mathematics

Schedule:

SectionDays/TimesLocationInstructorClass
003 LECMoTuWeThFr 02:00PM - 03:59PMEtcheverry 3105 15645
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.

Office: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: 

Homework: 

Course Webpage: 

Discrete Mathematics

Schedule:

SectionDays/TimesLocationInstructorClass
004 LECMoTuWeThFr 04:00PM - 05:59PMEvans 9 15646
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.

Office: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: 

Homework: 

Course Webpage: 

Introduction to Analysis

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECMoTuWeTh 10:00AM - 11:59AMEvans 70 13796
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: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: 

Homework: 

Course Webpage: 

Introduction to Analysis

Schedule:

SectionDays/TimesLocationInstructorClass
002 LECMoTuWeTh 12:00PM - 01:59PMEvans 70 13797
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: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: 

Homework: 

Course Webpage: 

Introduction to Analysis

Schedule:

SectionDays/TimesLocationInstructorClass
003 LECMoTuWeTh 02:00PM - 03:59PMEvans 70 13798
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: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: 

Homework: 

Course Webpage: 

Introduction to Analysis

Schedule:

SectionDays/TimesLocationInstructorClass
004 LECMoTuWeTh 04:00PM - 05:59PMEvans 70 14197
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: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: 

Homework: 

Course Webpage: 

Linear Algebra

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECMoTuWeTh 08:00AM - 08:59AMEtcheverry 3113 13799
UnitsEnrollment Status
4Closed

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: 

Linear Algebra

Schedule:

SectionDays/TimesLocationInstructorClass
002 LECMoTuWeTh 02:00PM - 02:59PMEvans 3 13800
UnitsEnrollment Status
4Closed

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: 

Linear Algebra

Schedule:

SectionDays/TimesLocationInstructorClass
003 LECMoTuWeTh 09:00AM - 09:59AMWheeler 222 14124
UnitsEnrollment Status
4Closed

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: 

Linear Algebra

Schedule:

SectionDays/TimesLocationInstructorClass
004 LECMoTuWeTh 02:00PM - 02:59PMEtcheverry 3109 14198
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 LECMoTuWeTh 10:00AM - 11:59AMHearst Mining 310 13803
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
002 LECMoTuWeTh 04:00PM - 05:59PMCory 289 13804
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 LECMoTuWeTh 02:00PM - 03:59PMEtcheverry 3107 14374
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 Number Theory

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECMoTuWeTh 08:00AM - 08:59AMEtcheverry 3105 13805
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: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: 

Homework: 

Course Webpage: 

Introduction to Partial Differential Equations

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECMoTuWeTh 10:00AM - 10:59AMEvans 9 13807
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 LECMoTuWeTh 11:00AM - 11:59AMCory 289John A Strain13808
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 04:00PM - 04:59PMEtcheverry 3113 13809
UnitsEnrollment Status
4Closed

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: 

Introduction to Complex Analysis

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECMoTuWeTh 12:00PM - 01:59PMEvans 3Francisco A Grunbaum13812
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:   905 Evans Hall

Office Hours:  To Be Announced

Required Text:   Complex analysis, 4th edition Springer, Serge Lang

Comments:

The material in this class is both deep and very useful. We will study functions defined on the complex plane and taking values in the complex plane. This innocent looking replacement of   R by  C brings in many consequences. We will be learning about tools that are crucial both in mathematics itself as well as in many applications, like mechanics, hydrodynamics, the design of airfoils, etc.

Since all these ideas have to be mastered in eight weeks students should be ready to work hard from the very beginning. There is no chance to catch up with the material later on. The class is structured in such a way that everything that we do will play a role later on (for us this may mean in the same or following weeks after new concepts are introduced).

A list of topics includes:

  • Complex numbers
  • Differentiability
  • Power series
  • Cauchy's theorem
  • Winding numbers
  • Laurent series
  • Residues
  • Evaluation of definite integrals
  • Conformal mappings
  • Harmonic functions

In the first hour or each 2 hours day we will do some theory, and in the second hour we will discuss problems that have been assigned previously. Class participation in this second hour will be an important part of the grade. Details about the grading policy follow:

 

Grading:

Homework will be assigned in class and collected every Monday in class. Students will get credit for attempting complete solutions. This work will count for 30% of the class grade.

In class discussion of the homework will count for an extra 20% of the grade. Students should be prepared to discuss on the blackboard what they have done as homework the previous week.

We will have a midterm on the Thursday of the fourth week. It will take one hour and will count for 20% of the grade.

We will have a final exam on the last day of classes, it will take two hours and will count for 30% of the grade.

No one should be surprised if the problems in the midterm and/or final are very similar to problems that have been discussed (maybe assigned as homework) during the course of the eight weeks. A good way to prepare for these tests is to take the homework very seriously.

Homework: 

Course Webpage: 

Introduction to Complex Analysis

Schedule:

SectionDays/TimesLocationInstructorClass
002 LECMoTuWeTh 02:00PM - 03:59PMEvans 9John W. Lott13813
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
003 LEC12:00AM - 12:00AM Olga V. Holtz15778
UnitsEnrollment Status
4Open

Additional Information:

Prerequisites: 104

Description: (This course is offered in Berlin as part of the "Mathematics in Berlin" Summer program.  Please see http://studyabroad.berkeley.edu/program/summerabroad/berlin for more information.)

Math 185 is a core upper-division Math course focused on a rigorous introduction to complex analysis. It traditionally focuses on analytic functions of a complex variable. Main topics include 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 mappings and various applications to other branches of mathematics as well as physics. Math 185 is often offered during the summer.

Math 185 will be taught using the traditional lecture format and teaching methods, using Visual Complex Functions, An Introduction with Phase Portraits, Birkhauser, by Elias Wegert, as the main textbook, and Complex Analysis, Springer-Verlag by T. W. Gamelin, as a supplementary text.

Notwithstanding the traditional lecture format, this version of Math 185 will be unusual in its unorthodox choice of material and its heavy reliance on visualization. In particular, both the main textbook and the lectures will often involve visual demonstrations using MATLAB and other software of phase portraits of functions, and ‘visual’ applications to various problems of mathematics and physics.

Office: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: 

Homework: 

Course Webpage: 

Experimental Courses in Mathematics

Schedule:

SectionDays/TimesLocationInstructorClass
001 SEM12:00AM - 12:00AM Olga V. Holtz13102
UnitsEnrollment Status
1-4Open

Additional Information:

Prerequisites: Consent of instructor

Description:

(This course is offered in Berlin as part of the "Mathematics in Berlin" Summer program.  Please see http://studyabroad.berkeley.edu/program/summerabroad/berlin for more information.)

Math 191 is a variable topic upper-division Math class, where the selection of topics and teaching methods is made individually by a particular instructor. This class is often devoted to the art and science of problem-solving in Mathematics. One of the Math 191 versions each Fall is devoted to the preparation of the UC Berkeley Putnam team for the annual Putnam competition, the notoriously difficult North American contest in Mathematics.

 Math 191 will be taught using a less traditional, intense problem solving (Socratic) method based upon the 2-volume book Problems and Theorems in Analysis, Springer-Verlag (1998) by George P´olya and Gabor Szeg˝o.  It will serve as a companion course to Math 185 in that it will be devoted to solving fun and challenging problems in a complex analysis using problem-solving techniques developed by P´olya and Gabor Szeg˝o.  It should be a unique experience.

Office: 

Office Hours: 

Required Text: 

Recommended Reading: 

Grading: 

Homework: 

Course Webpage: 

Calculus

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECMoTuWeThFr 08:00AM - 09:59AMEvans 3 15561
UnitsEnrollment Status
4Open

Calculus

Schedule:

SectionDays/TimesLocationInstructorClass
002 LECMoTuWeThFr 10:00AM - 11:59AMEvans 3 15562
UnitsEnrollment Status
4Open

Calculus

Schedule:

SectionDays/TimesLocationInstructorClass
003 LECMoTuWeThFr 04:00PM - 05:59PMEvans 3 15623
UnitsEnrollment Status
4Open

Calculus

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECMoTuWeThFr 08:00AM - 09:59AMHearst Mining 310 15619
UnitsEnrollment Status
4Open

Calculus

Schedule:

SectionDays/TimesLocationInstructorClass
002 LECMoTuWeThFr 10:00AM - 11:59AMEtcheverry 3107Martin C Olsson15620
UnitsEnrollment Status
4Closed

Calculus

Schedule:

SectionDays/TimesLocationInstructorClass
003 LECMoTuWeThFr 12:00PM - 01:59PMHearst Mining 310 15621
UnitsEnrollment Status
4Open

Calculus

Schedule:

SectionDays/TimesLocationInstructorClass
004 LECMoTuWeThFr 02:00PM - 03:59PMEtcheverry 3111 15622
UnitsEnrollment Status
4Open

Methods of Mathematics: Calculus, Statistics, and Combinatorics

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECMoTuWeThFr 02:00PM - 03:59PMHildebrand B51 15569
UnitsEnrollment Status
4Open

Methods of Mathematics: Calculus, Statistics, and Combinatorics

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECMoTuWeThFr 12:00PM - 01:59PMEvans 9 15572
UnitsEnrollment Status
4Open

Analytic Geometry and Calculus

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECMoTuWeTh 08:00AM - 09:59AMEvans 70 15573
UnitsEnrollment Status
3Open

Analytic Geometry and Calculus

Schedule:

SectionDays/TimesLocationInstructorClass
002 LECMoTuWeTh 10:00AM - 11:59AMCory 241 15574
UnitsEnrollment Status
3Open

Analytic Geometry and Calculus

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECMoTuWeTh 10:00AM - 11:59AMHildebrand B51 15575
UnitsEnrollment Status
3Open

Analytic Geometry and Calculus

Schedule:

SectionDays/TimesLocationInstructorClass
002 LECMoTuWeTh 02:00PM - 03:59PMLatimer 105 15577
UnitsEnrollment Status
3Open

Precalculus

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECMoTuWeThFr 10:00AM - 11:59AMHildebrand B56 15579
UnitsEnrollment Status
4Open

Multivariable Calculus

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECMoTuWeThFr 08:00AM - 09:59AMCory 241 15587
UnitsEnrollment Status
4Open

Multivariable Calculus

Schedule:

SectionDays/TimesLocationInstructorClass
002 LECMoTuWeThFr 10:00AM - 11:59AMEtcheverry 3109 15588
UnitsEnrollment Status
4Closed

Multivariable Calculus

Schedule:

SectionDays/TimesLocationInstructorClass
003 LECMoTuWeThFr 12:00PM - 01:59PMEtcheverry 3107 15589
UnitsEnrollment Status
4Open

Multivariable Calculus

Schedule:

SectionDays/TimesLocationInstructorClass
004 LECMoTuWeThFr 02:00PM - 03:59PMEtcheverry 3113 15590
UnitsEnrollment Status
4Closed

Multivariable Calculus

Schedule:

SectionDays/TimesLocationInstructorClass
005 LECMoTuWeThFr 04:00PM - 05:59PMCory 241 15612
UnitsEnrollment Status
4Closed

Multivariable Calculus

Schedule:

SectionDays/TimesLocationInstructorClass
001 WBL12:00AM - 12:00AM  13764
UnitsEnrollment Status
4Open

Discussions:

SectionDays/TimesLocationInstructorClass
101 WBD12:00AM - 12:00AM  13765

Linear Algebra and Differential Equations

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECMoTuWeThFr 08:00AM - 09:59AMEtcheverry 3107 15617
UnitsEnrollment Status
4Closed

Linear Algebra and Differential Equations

Schedule:

SectionDays/TimesLocationInstructorClass
002 LECMoTuWeThFr 04:00PM - 05:59PMEtcheverry 3109 15631
UnitsEnrollment Status
4Closed

Linear Algebra and Differential Equations

Schedule:

SectionDays/TimesLocationInstructorClass
003 LECMoTuWeThFr 12:00PM - 01:59PMEtcheverry 3109 15632
UnitsEnrollment Status
4Closed

Linear Algebra and Differential Equations

Schedule:

SectionDays/TimesLocationInstructorClass
004 LECMoTuWeThFr 02:00PM - 03:59PMDwinelle 223 15635
UnitsEnrollment Status
4Closed

Linear Algebra and Differential Equations

Schedule:

SectionDays/TimesLocationInstructorClass
005 LECMoTuWeThFr 04:00PM - 05:59PMEtcheverry 3111 15636
UnitsEnrollment Status
4Closed

Linear Algebra and Differential Equations

Schedule:

SectionDays/TimesLocationInstructorClass
006 LECMoTuWeThFr 05:00PM - 06:59PMEtcheverry 3107 15637
UnitsEnrollment Status
4Closed

Linear Algebra and Differential Equations

Schedule:

SectionDays/TimesLocationInstructorClass
007 LECMoTuWeThFr 02:00PM - 03:59PMDwinelle 109 15640
UnitsEnrollment Status
4Closed

Linear Algebra and Differential Equations

Schedule:

SectionDays/TimesLocationInstructorClass
008 LECMoTuWeThFr 08:00AM - 09:59AMEtcheverry 3109 15641
UnitsEnrollment Status
4Open

Discrete Mathematics

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECMoTuWeThFr 12:00PM - 01:59PMEtcheverry 3111 15643
UnitsEnrollment Status
4Open

Discrete Mathematics

Schedule:

SectionDays/TimesLocationInstructorClass
002 LECMoTuWeThFr 08:00AM - 09:59AMEvans 9 15644
UnitsEnrollment Status
4Open

Discrete Mathematics

Schedule:

SectionDays/TimesLocationInstructorClass
003 LECMoTuWeThFr 02:00PM - 03:59PMEtcheverry 3105 15645
UnitsEnrollment Status
4Open

Discrete Mathematics

Schedule:

SectionDays/TimesLocationInstructorClass
004 LECMoTuWeThFr 04:00PM - 05:59PMEvans 9 15646
UnitsEnrollment Status
4Open

Introduction to Analysis

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECMoTuWeTh 10:00AM - 11:59AMEvans 70 13796
UnitsEnrollment Status
4Open

Introduction to Analysis

Schedule:

SectionDays/TimesLocationInstructorClass
002 LECMoTuWeTh 12:00PM - 01:59PMEvans 70 13797
UnitsEnrollment Status
4Open

Introduction to Analysis

Schedule:

SectionDays/TimesLocationInstructorClass
003 LECMoTuWeTh 02:00PM - 03:59PMEvans 70 13798
UnitsEnrollment Status
4Open

Introduction to Analysis

Schedule:

SectionDays/TimesLocationInstructorClass
004 LECMoTuWeTh 04:00PM - 05:59PMEvans 70 14197
UnitsEnrollment Status
4Open

Linear Algebra

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECMoTuWeTh 08:00AM - 08:59AMEtcheverry 3113 13799
UnitsEnrollment Status
4Closed

Discussions:

SectionDays/TimesLocationInstructorClass
101 DISMoTuWeTh 09:00AM - 09:59AMEtcheverry 3113 13801

Linear Algebra

Schedule:

SectionDays/TimesLocationInstructorClass
002 LECMoTuWeTh 02:00PM - 02:59PMEvans 3 13800
UnitsEnrollment Status
4Closed

Discussions:

SectionDays/TimesLocationInstructorClass
201 DISMoTuWeTh 03:00PM - 03:59PMEvans 3 13802

Linear Algebra

Schedule:

SectionDays/TimesLocationInstructorClass
003 LECMoTuWeTh 09:00AM - 09:59AMWheeler 222 14124
UnitsEnrollment Status
4Closed

Discussions:

SectionDays/TimesLocationInstructorClass
301 DISMoTuWeTh 10:00AM - 10:59AMWheeler 222 14125

Linear Algebra

Schedule:

SectionDays/TimesLocationInstructorClass
004 LECMoTuWeTh 02:00PM - 02:59PMEtcheverry 3109 14198
UnitsEnrollment Status
4Open

Discussions:

SectionDays/TimesLocationInstructorClass
401 DISMoTuWeTh 03:00PM - 03:59PMEtcheverry 3109 14199

Introduction to Abstract Algebra

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECMoTuWeTh 10:00AM - 11:59AMHearst Mining 310 13803
UnitsEnrollment Status
4Open

Introduction to Abstract Algebra

Schedule:

SectionDays/TimesLocationInstructorClass
002 LECMoTuWeTh 04:00PM - 05:59PMCory 289 13804
UnitsEnrollment Status
4Open

Introduction to Abstract Algebra

Schedule:

SectionDays/TimesLocationInstructorClass
003 LECMoTuWeTh 02:00PM - 03:59PMEtcheverry 3107 14374
UnitsEnrollment Status
4Open

Introduction to Number Theory

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECMoTuWeTh 08:00AM - 08:59AMEtcheverry 3105 13805
UnitsEnrollment Status
4Open

Discussions:

SectionDays/TimesLocationInstructorClass
101 DISTuTh 09:00AM - 09:59AMEtcheverry 3105 13806

Introduction to Partial Differential Equations

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECMoTuWeTh 10:00AM - 10:59AMEvans 9 13807
UnitsEnrollment Status
4Open

Numerical Analysis

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECMoTuWeTh 11:00AM - 11:59AMCory 289John A Strain13808
UnitsEnrollment Status
4Open

Discussions:

SectionDays/TimesLocationInstructorClass
101 DISTuTh 12:00PM - 12:59PMCory 289John A Strain13810

Numerical Analysis

Schedule:

SectionDays/TimesLocationInstructorClass
002 LECMoTuWeTh 04:00PM - 04:59PMEtcheverry 3113 13809
UnitsEnrollment Status
4Closed

Discussions:

SectionDays/TimesLocationInstructorClass
201 DISTuTh 05:00PM - 05:59PMEtcheverry 3113 13811

Introduction to Complex Analysis

Schedule:

SectionDays/TimesLocationInstructorClass
001 LECMoTuWeTh 12:00PM - 01:59PMEvans 3Francisco A Grunbaum13812
UnitsEnrollment Status
4Closed

Introduction to Complex Analysis

Schedule:

SectionDays/TimesLocationInstructorClass
002 LECMoTuWeTh 02:00PM - 03:59PMEvans 9John W. Lott13813
UnitsEnrollment Status
4Closed

Introduction to Complex Analysis

Schedule:

SectionDays/TimesLocationInstructorClass
003 LEC12:00AM - 12:00AM Olga V. Holtz15778
UnitsEnrollment Status
4Open

Experimental Courses in Mathematics

Schedule:

SectionDays/TimesLocationInstructorClass
001 SEM12:00AM - 12:00AM Olga V. Holtz13102
UnitsEnrollment Status
1-4Open