MATH 302 - Complex Analysis II

Fall 2013

Ali Sinan Sertöz
Faculty of Science, Department of Mathematics, Room: SA-121

Office Hours:
 Monday 10:30-12:00, SA-121

Text Books: 
Bak & Newman, Complex Analysis, Third Edition,  Springer, 2010.
(any other edition should do equally well.)


Schedule:

MON 09:30-10:20 SA-Z03
THU 10:30-12:20 SA-Z03

 

Attendance:

Attendance is strongly encouraged. I will take attendance in class. See the grading policy below.

 

Exams and Grading:

By Yönetmelik Madde 4.7  here is our FZ grade policy:
Failure to attend at least 50% of the classes or averaging less than 40% from the two midterms will result in an FZ grade. 

Midterm 1 25%  30 October 2013 Wednesday

at 10:30 at SA-Z03

  Solutions
Midterm 2

25%

 30 December 2013 Monday at 8:30 at SA-Z03   Solutions
Final 25%  6 January 2014 Monday at 15:30 at SAZ-01   Solutions
Homework 20%     
Attendance

5%


The course will be graded according to  the following catalogue:

 [0,39]
[40,44] D
[45,49] D+
[50,53] C-
[54,56] C
[57,59] C+
[60,62] B-
[63,65] B
[66,68] B+
[69,71] A-
[72,100] A

 
Homework:

Homework Due date Solution
 Homework-1 11 Oct 2013 Friday   Solutions
 Homework-2 29 Nov 2013 Friday   Solutions
 Homework-3 13 Dec 2013 Friday   Solutions
 Homework-4 27 Dec 2013 Friday   Solutions
     
     


Syllabus:

Week

Date

Subjects to be covered

Chapter
1 16-18 Sep   Review of fundamental results   
2

23-25 Sep

  Infinite sums via residues 11
3 30 Sep-2 Oct   Further residue techniques 12
4 7-9 Oct   Conformal Mappings 13
  14-16 Oct   Holiday  
5 21-23 Oct   Riemann mapping theorem 14
6 30 Oct Wednesday   Midterm 1  
7 4-6 Nov   Maximum modulus principle  15
8 11-13 Nov   Harmonic functions 16
9 18-20 Nov   Harmonic functions 16
10 25-27 Nov   Infinite products 17
11 2-4 Dec   Infiinite products 17
12 9-11 Dec   Gamma function 18
13 16-18 Dec   Zeta function 18
14 23-25 Dec   Prime number theorem 19
15 30  Dec Monday   Midterm 2  
  6 January 2014 Monday  Final - at 15:30 at SAZ-01  

 

 

Old Exams:

You can refer to my all courses page.


Contact address is: