Posts Tagged ‘권영수’

1st Korean Workshop on Graph Theory

Tuesday, July 28th, 2015
1st Korean Workshop on Graph Theory
August 26-28, 2015
KAIST  (E6-1 1501 & 3435)
http://home.kias.re.kr/MKG/h/KWGT2015/
  • Program Book
  • Currently, we are planning to have talks in KOREAN.
  • Students/postdocs may get the support for the accommodation. (Hotel Interciti)
  • Others may contact us if you wish to book a hotel at a pre-negotiated price. Please see the website.
  • We may or may not have contributed talks. If you want, please contact us.
  • PLEASE REGISTER UNTIL AUGUST 16.
Location: KAIST
  • Room 1501 of E6-1 (August 26, 27)
  • Room 3435 of E6-1 (August 28)
Invited Speakers:
Organizers:

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Posted in 2015, KAIST Discrete Math Seminar | Comments Closed

2014 KAIST CMC Discrete Math Workshop

Sunday, November 23rd, 2014
2014 KAIST CMC Discrete Math Workshop
December 10–12, 2014
자연과학동(E6-1), KAIST

Preregistration in kcw2014.eventbrite.com deadline: Dec. 5 (Friday)

ABSTRACTS
Program (Dec.10 Wed-Room 1409)
  • 1:30-2:00 Registration
  • 2:00-2:30 Young Soo Kwon (권영수), Yeungnam University: A variation of list coloring and its properties
  • 2:40-3:10 Mitsugu Hirasaka, Pusan National University: Small topics on association schemes
  • 3:10-3:40 Coffee Break
  • 3:40-4:10 Younjin Kim (김연진),  KAIST: On Extremal Combinatorial Problems of Noga Alon
  • 4:20-4:50 Jang Soo Kim (김장수),  Sungkyunkwan University: A new q-Selberg integral, Schur functions, and Young books
  • 5:00-6:00 Discussion
  • 6:00- Dinner
Program (Dec.11 Thurs-Room 1501 & 3435)
Program (Dec.12 Fri-Room 1501)

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Posted in 2014, KAIST Discrete Math Seminar | Comments Closed

Young Soo Kwon (권영수), Maps, regular maps and Belyi functions

Saturday, August 23rd, 2008
Maps, regular maps and Belyi functions
Young Soo Kwon (권영수)
Dept. of Mathematics, Yeungnam University, Kyeongsan, Korea.
2008/09/26 Fri, 3PM-4PM 5PM-6PM

A map is a 2-cell embedding of a graph into a closed surface and a regular map is a highly symmetric map like five Platonic solids. A map is not merely a topological object. It is also a sequence of permutations, which provides a relation to group theory, and a ramified covering of the Riemann sphere, which gives a relation to Riemann surface. Furthermore, it can be realized by a complex algebraic curve called Belyi function.

In this talk, classifications of regular maps are considered from several aspect. And, some connections between maps and permutation group, Riemann surface and Belyi functions and their applications are given.

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Posted in 2008, KAIST Discrete Math Seminar | Comments Closed