Participants

Hiraku Abe (Tokyo Metropolitan University)

Kojun Abe (Shinshu University)

Bo Chen (Wuhan University)

Cheol-Hyun Cho (Seoul National University)

Yunhyung Cho (KAIST)

Suyoung Choi (Osaka City University)

Yukiko Fukukawa (Osaka City University)

Taekgyu Hwang (KAIST)

Hiroaki Ishida (Osaka City University)

Shizuo Kaji (Fukuoka University)

Shintaro Kuroki (KAIST)

Eunjeong Lee (KAIST)

Zhi Lu (Fudan University)

MIkiya Masuda (Osaka City University)

Omolola Odebiyi (Tokyo Metropolitan University)

Jeongseok Oh (KAIST)

Taras Panov (Moscow State University)

Seonjeong Park (KAIST)

Jongbaek Song (KAIST)

Dong Youp Suh (KAIST)

Takahiko Yoshida (Meiji University)

Li Yu (Nanjing University)

Dan Zaffran (KAIST)

Many problems in 3-dimensional topology have been ``almost\'\' solved by the recent proof of Thurston\'s geometrization conjecture and the Poincare conjecture using the arguments first given by Perelman. However, there are many remaining significant questions in 3-manifolds such as classification problems. These types of problems can be assisted greatly by the use of computations involving number theoretical algorithmic and numerical methods to compute various invariants. Such a large research project will need many dedicated workers devoting their collected efforts to development of computational tools and so on.

This workshop consists of three main series of lectures by world experts in algorithmic, number theoretic, and numerical aspects of hyperbolic 3-manifold and 3-orbifold theory. They will introduce the theory leading up to recent developments. There will be preliminary lectures by local mathematicians on geometric structures, orbifold theory, and number theory and elliptic curves to prepare for these lectures. The main purpose of the workshop is to introduce these materials to the graduate students and early career mathematicians in Korea.

Note: The excursions will be on Monday. Except for the students and the lecturers on Monday, one should go to excursions. The excursion will begin in early morning due to traffic and we will mainly visit two or three Seoul palaces and other points of interests. The detail will be announced later.

Invited Main Lecturers: 
Craig Hodgson (University of Melbourne) 
Walter Neumann (Columbia University) 
Alan Reid (University of Texas at Austin)

Session speakers: 
Hideki Miyachi (Osaka University) 
Kenich Ohshika (Osaka University) 
Mitsuhiko Takasawa (Tokyo Institute of Technology)

Local Lecturers for students 
Suhyoung Choi (KAIST) Orbifold I (topology) Orbifold II (Geometry) 
Inkang Kim (KIAS) Geometry I (introduction to classical geometries) Geometry II (rigidity, arithmeticity for general lattices) 
Suhhyun Choi (KAIST) Number theory 
Kenichi Ohshika (Osaka University) Kleinian groups I (general theory) Kleinian groups II (Hyperbolization of Haken 3-manifolds)

* 강연자 명단

1. Athanasios E. Tzavaras (U. of Maryland, April 21–May 03)

2. Paul Rabinowitz (U. of Wisconsin-Madison, April 28-May 03)

3. Joel Smoller (U. of Michigan, April 28-May 04)

4. Edriss Titi (The Weizmann Institute of Science and The University of California, Irvine. April 28-May 03)

5. G.-Q Chen (U. of Oxford, April 28-May 03)

6. Dehua Wang (U. of Pittsburgh, April 28-May 04)

7. Robert McCann (U. of Toronto, April 26-May 03)

8. Soon-Sik Kwon (Princeton U., April 28-May 06)

9. Marshall Slemrod (KAIST,UW, April 03-May 04)

10. Bruce van Brunt (Massey U, Marchl 23-June 10

11. Seung-Yeal Ha (Seoul National University)

12. Ki-Ahm Lee (Seoul National University)

13. Hyung Ju Hwang (Postech)

14. Jea-Young Byeon (Postech)

15. Yong-Jung Kim (KAIST)

16. Seok-Bae Yoon (KAIST)

17. Dong-Young Kim (Seoul National University)

* 주최 및 후원 : KAIST 수리과학과, 국가수리과학연구소, BK21수학인재양성사업단

* 문의 :

Discrete differential geometry is concerned with: (1) discretization of concepts from classical differential and conformal geometry of surfaces; (2) creation of fast, flexible algorithms for computations with the objects of this discrete theory; and (3) application of the theory and software in mathematics, science, and engineering. The conference will be organized around these 5 interconnected themes:

KAIST-FUDAN 2010 Joint Workshop in Applied Mathematics

1. 기간 : 2010. 7. 5 - 7. 6

2. 장소 : KAIST 산업경영학동 공동강의실(1501호)

3. 주최 : KAIST 수리과학과, BK21수학인재양성사업단

Plenary speakers

Alexander Barg (University of Maryland)
Henry Cohn (Microsoft)
DongSu Kim (KAIST)
Akihiro Munemasa (Tohoku University)
Mikhail Muzychuk (Netanya Academic College)
Tim Penttila (Colorado State University)

2010 Summer Workshop for Young Mathematicians in Korea

1. 기간 : 2010. 8. 2. - 8. 4.

2. 장소 : KAIST 자연과학동 공동강의실(1501호)

3. 주최 : KAIST 수리과학과, POSTECH 수학과

● Invited Speakers
-김 상 현 (KAIST)
-박 재 석 (연세대)
-변 양 현 (한양대)
-송 용 진 (인하대)
-윤 기 헌 (성신여대)
-조 철 현 (서울대)
-최 수 영 (오사카시립대)
-최 영 기 (서울대)

● 일정 및 장소
-2010년 8월 3일 ~4일
-KAIST 자연과학동 E 6-1(#3433)


● 주관자
-서 동 엽 (KAIST)
-송 용 진 (인하대)


● 주최
-대한수학회, 대수구조 및 응용연구센터


※ 참가하는 학생들에게 숙식을 제공합니다.
※ 대학원생들을 위한 강의 및 대학원생들의 발표 위주로 프로그램이 구성됩니다.

☞ 포스터

WYMK (Workshop for Young Mathematicians in Korea)는 국내 대학원에서 수학을 공부하는 대학원생 및 
젊은 연구자들의 학술 교류 및 친목 도모를 위한 Workshop으로 매년 여름과 겨울에 정기적으로 
여러 국내 대학교에서 개최할 예정입니다. 

  Speakers

주강사 #1: Wei-Ming Ni (University of Minnesota & East China Normal University)
   강연주제: Diffusion, Directed Movements, and Spatial Heterogeneity in Mathematical Ecology
     제1강: Introduction and Overview
     제2강: The Logistic Equation
     제3강: \"Slower Diffuser Always Prevails!\"
     제4강: Lotka-Volterra Weak Competition Systems
     제5강: Directed Movements

주강사 #2: 이기암(서울대학교)
   강연주제: Regularity Theory in Elliptic and Parabolic Equations
     제1강: Schauder theory
     제2강: De Giorgi Theory for Divergence type Equation I
     제3강: De Giorgi Theory for Divergence type Equation II
     제4강: Krylov-Safanov Theory  for Nondivergence type Equation I
     제5강: Krylov-Safanov Theory for  Nondivergence type Equation II

일반강연 #1: 배수현(한밭대), On Hessian equations of Lane-Emden type
일반강연 #2: 이영란(서강대), On diffraction managed non-linear discrete Schrodinger equations
일반강연 #3: 조용근(전북대), Introduction to nonlinear Schrodinger equations
일반강연 #4: Xiaofeng Ren (George Washington University), Ansatz solutions to a problem of mean curvature and Newtonian potential
일반강연 #5: 허형진(중앙대), TBA
일반강연 #6: TBA