Questions in category: 数学家 (Mathematicians)
历史 >> 数学家
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251. Alexander Kirillov

Posted by haifeng on 2012-07-22 08:59:51 last update 2012-07-22 08:59:51 | Answers (0) | 收藏


http://www.math.sunysb.edu/~kirillov/

I am an associate professor at Math. Department of State Univ. of New York at Stony Brook. I am mostly working in Representation Theory (Lie algebras, quantum groups, affine Lie algebras, Conformal Field Theory).

252. Oleg Viro

Posted by haifeng on 2012-07-15 17:03:10 last update 2012-07-15 17:03:10 | Answers (0) | 收藏


http://www.pdmi.ras.ru/~olegviro/

 

253. Toshitake Kohno

Posted by haifeng on 2012-07-15 16:54:17 last update 2012-07-15 16:54:17 | Answers (0) | 收藏


http://www.ms.u-tokyo.ac.jp/~kohno/

Research Interests

I am a mathematician working in geometry and topology. My interests range from basic objedcts in topology such as braid groups, invariants of 3-manifolds and geometry of moduli spaces to related questions in mathematical physics.

254. V. Lakshmikantham

Posted by haifeng on 2012-07-13 09:27:04 last update 2012-07-13 09:27:04 | Answers (0) | 收藏


http://cos.fit.edu/math/faculty/laks/

Research Interests

  • Ordinary and partial differential equations
  • The general area of nonlinear analysis.

255. John M. (Jack) Lee

Posted by haifeng on 2012-07-03 16:18:37 last update 2012-07-03 16:18:37 | Answers (0) | 收藏


http://www.math.washington.edu/~lee/

Books:

GTM218, Introduction to Smooth Manifolds

Riemannian Manifolds: An Introduction to Curvature.

256. David Glickenstein

Posted by haifeng on 2012-07-02 16:34:25 last update 2017-03-07 11:36:21 | Answers (0) | 收藏


http://math.arizona.edu/~glickenstein/

 

Research

My research is concerned with geometry and geometric flows. This includes work on Ricci flow, discrete versions of the heat equation, curve shortening flow, and discrete Riemannian manifolds. I am also interested in Delaunay triangulations and their generalizations. If you are interested, I have been working on an

introduction

to my work intended for the nonmathematician. It is still a work in progress and still in its early stages. (In fact, it is really just a summary of some geometry right now, and possibly outdated.) Please let me know if and when you find mistakes.

 

You may find links to my research papers at ArXiv and MathSciNet.

I run the

Geometric Evolutions On Computational Abstract Manifolds

(GEOCAM) project

257. Mark V. Sapir

Posted by haifeng on 2012-07-02 16:32:13 last update 2012-07-02 16:32:13 | Answers (0) | 收藏


http://www.math.vanderbilt.edu/~msapir/

I am interested in algorithmic, geometric and probabilistic invariants of groups, semigroups and algebras. Click here to see some of my publications and my CV. Here are my papers in the arXiv.

258. Keith Ball

Posted by haifeng on 2012-06-02 15:02:32 last update 2012-06-02 15:02:32 | Answers (0) | 收藏


http://www.ucl.ac.uk/~ucahkmb/


Department of Mathematics
UCL
Gower Street
London WC1E 6BT

259. Carsten Schütt

Posted by haifeng on 2012-06-02 14:41:06 last update 2012-06-02 14:41:06 | Answers (0) | 收藏


http://analysis.math.uni-kiel.de/schuett/

 

260. Jesús A. De Loera

Posted by haifeng on 2012-06-02 14:39:01 last update 2012-06-02 14:39:01 | Answers (0) | 收藏


http://www.math.ucdavis.edu/~deloera/

Professor of Mathematics and
the graduate groups of Applied
Mathematics and Computer Science

Research Interests:

My area of research is

Computational Discrete Mathematics,

namely

the design of algorithms and computation in Mathematics related to structures with finitely many pieces or elements.

My papers fall in the five main categories (or some intersection):

Combinatorics,
Algebra,
Convexity,
Algorithms in the above,
Other nice related topics

A link to Some papers and software . Most are available at the mathematics ArXiv. I am glad to send old reprints by request.

Because of my interests I run a hands-on weekly seminar baptized as the C.A.C.A.O Seminar (indeed, it provides sweet intelectual caffeine!).
Students interested should feel welcome to contact me, but in the meantime here is some information for undegraduate and graduate students

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