|
|
Math 427:
Complex Analysis
|
Instructor:
|
Ilie Ugarcovici
|
|
Time:
|
TR 1:00-2:20 pm
|
|
Location:
|
427 Herman Brown
|
|
Office:
|
452 Herman Brown Hall
|
|
Office Hours:
|
T, W, Th 2:30-3:30 (or by appointment)
|
|
Office Phone:
|
(713) 348-2385 (x2385 on campus)
|
|
E-mail:
|
idu@rice.edu
|
|
TA:
|
Yiyun (Tracy) Tang (yiyun@math.rice.edu)
Yue Wu (yuewu@math.rice.edu)
|
FINAL EXAM
(due Thursday, 05/05 by 5:00
pm)
·
Course info
·
Homework and schedule
·
Analysis
Qual problems and solutions (Rice
U.)
·
Complex
Analysis problems (Berkeley prelims
‘77-‘88)
Announcements:
- 01/20: For problems 10, 11 (Hw#1), assume
temporarily that f is such that both u=Re(f),
and w=Im(f)
are of class C^2 (as you will see later, this is always true for holomorphic functions); for Problem 13, the set
Ω needs to be a region (open and connected set). Try to prove first
that if f ’=0 then f is constant (without using path integrals)
|