글 수 12

Please submit the report by Dec. 20 (Fri.) 12:00pm (Noon). There is no restriction on the number of pages, but preferably, the length of the report might be 5~10 pages.


Possible topics may include:

1) Zeros of Riemann zeta function and random matrix theory.

2) Longest increasing subsequence and edge universality.

3) Any application of random matrix theory (including portfolio selection, wireless communication, crystal growth, etc.)

4) Poisson statistics of the largest eigenvalue of random matrices with heavy tail.

5) Tridiagonal matrices in random matrix theory.

6) Any other topics/models in random matrix theoy.

조회 수 :
1334
등록일 :
2013.11.05
18:31:51 (*.248.25.71)
엮인글 :
https://mathsci.kaist.ac.kr/ko/xe/N2013_fall_MAS583C_notice/162558/96b/trackback
게시글 주소 :
https://mathsci.kaist.ac.kr/ko/xe/N2013_fall_MAS583C_notice/162558
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9 Lecture note - Chapter 6 file Ji Oon 2013-10-16 1381
8 Lecture note - Chapter 5 file Ji Oon 2013-10-07 1311
7 Reference - Lecture note by Fraydoun Rezakhanlou Ji Oon 2013-10-01 1465
6 Lecture note - Chapter 4 file Ji Oon 2013-10-01 1350
5 Lecture Note - Chapter 3 file Ji Oon 2013-09-23 1337
4 Lecture note - Chapter 2 file Ji Oon 2013-09-09 1460
3 Lecture note - Chapter 1 file Ji Oon 2013-09-02 1543
2 Reference - Lecture note by Laszlo Erdos file Ji Oon 2013-08-29 1616
1 Syllabus file Ji Oon 2013-08-29 1956
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