Spring-2011. Math 185 (ccn 54356):
Introduction to Complex Analysis
Instructor: Alexander Givental
Lectures:
TuTh 12:30-2, room: 4 Evans
Office hours: Tu 5:15-7:45 p.m., in 701 Evans
Textbook author: Donald Sarason
Textbook title: Complex Function Theory,
AMS
Grading: 40% Homework, 20% Midterm, 40% Final.
HW: Weekly homework assignments are posted
to this web-page, and your solutions are due on Th in class.
Typically your homework
will be returned to you in a week from the due date
with some of the problems graded by our reader.
Academic honesty policy:
All exams are closed books / closed notes. In homework, while you are
recommended to work on your own, no form of collaboration is prohibited.
So, one can discuss problems with others, read books, use electronic sources,
hire tutors, etc. However, any use of outer sources must be acknowledged
in the submitted solution. Failure to acknowledge the use of someone else's
ideas is commonly known as academic plagiarism.
Midterm Exam: Thursday, March 3.
Final Exam: Thursday, May 12, 3-6 p.m.
HOMEWORK
HW1, due by Th, Jan 27: Solve Exercises
I.5.2, I.7.4, I.11.1, I.11.4, I.14.1.
Because of the confusion with textbook's editions, I was asked to place the 1st homework here.
HW2, due by Th, Feb 3: II.6.1, II.8.1, II.8.2, II.16.6, II.16.7
HW3, due by Th, Feb. 10: III.5.2, III.6.3, III.8.2, III.9.3,
III.9.5.
HW4, due by Th, Feb. 17: IV.5.2, IV.8.1, IV.9.2, IV.13.3, IV.16.2.
HW5, due by Th, Feb. 24: V.6.2, V.7.2, V.12.3, V.16.2, V.18.1.
HW6, due by Th, Mar. 3: VI.2.1, VI.7.2, VI.8.1, VI.8.4, VI.12.2.
Dont forget about the midterm on Th, March 3, based on Chapters 1-5.
HW7, due by Th, Mar. 10: VII.4.1, VII.4.2, VII.5.1,
VII.6.1, VII.8.3.
HW8, due by Th, Mar. 17: VII.7.1, VII.9.2, VII.11.3, VII.14.1,
VII.16.1.
HW9, due by Th, Mar. 31: VII.16.2, VII.17.1, VII.17.5, VII.18.1,
VII.8.2.
HW10, due by Th, Apr. 7: VIII.2.1, VIII.7.2, VIII.7.5,
VIII.8.1, VIII.12.3.
HW11, due by Th, Apr. 14: IX.5.1, IX.5.2, IX.5.3, IX.10.2,
IX.17.2.
HW12, due by Th, Apr. 21: X.2.1, X.4.1, X.5.2, X.6.1, and also
furnish a proof to the theorem of section X.6.
HW13, due by Th, Apr. 28: X.8.1, X.10.2, X.10.5, X.12.4, X.12.6.
HW14, due by Th, May 5: X.15.1, X.16.5, X.17.1, X.19.1, X.20.3.