http://pages.pacificcoast.net/~cazelais/

Gilles Cazelais

Mathematics Department

School of Arts and Science

Camosun College

4461 Interurban Rd

Victoria, British Columbia

Canada, V9E 2C1

http://www.math.jussieu.fr/~miw/

Memberships

I am a member of
    the Institut de Mathématiques de Jussieu (UMR 7586), group of Number Theory,
    the Faculté de Mathématiques Pierre et Marie Curie, UFR 929
    the SMF (Société Mathématique de France),
    the SMAI (Société de Mathématiques Appliquées et Industrielles) ,
    the EMS (European Mathematical Society),
    the ESMA (European Society for Mathematics and Art),
    the AMS (American Mathematical Society),
    the RMS Ramanujan Mathematical Society,
    LACS (Limouriens pour une Animation Culturelle Scientifique),
    Oxygène (Lycée Jules Verne de Limours) of which I was president in 2008-2009,
    Honorary Member of the Council for Mathematics Education, Nepal.
I have been
    Président de la Société Mathématique de France from June 2001 to June 2004.
    Vice-President of the CIMPA (Centre International de Mathématiques Pures et Appliquées) from January 2005 to January 2009
    Regional Scientific Officer (RSR Responsable Scientifique Régional) for India and Central and West Asia of the CIMPA (Centre International de Mathématiques Pures et Appliquées): 2009-2011.
I am involved in the Cooperation in Mathematics between France and several countries, including Bhutan, Brazil, Cambodia, India, Iran, Iraq, Mali, Nepal, Pakistan, Taiwan, Thaïland, Vietnam, southern shore of the Mediterranean,...

http://www.math.iitb.ac.in/~jkv/

Department of Mathematics

Indian Institute of Technology Bombay

J. K. Verma

Research: Rees algebras and mixed multiplicities were introduced by Rees in the fifties. In 1987, I found an interesting connection between them which led to several papers identifying Cohen-Macaulay Rees algebras by computing the Hilbert function of their maximal homogenous ideal.

Besides Rees algebras and Hilbert functions, I have also worked on Zariski\'s theory of complete ideals, face rings of simplicial complexes, local cohomology, bounds on a-invariants, fiber cones, joint reductions and form rings and polytopes.

https://research.unsw.edu.au/people/dr-david-harvey

http://web.maths.unsw.edu.au/~davidharvey/

Research interests

Computational number theory and arithmetic geometry, polynomial and integer arithmetic

http://www.unc.edu/math/Faculty/jw/

Research interests:

Algebraic geometry; topology and geometry of surface singularities; algebraic curves and surfaces.

http://www.dm.unito.it/~cerruti/

http://www.tau.ac.il/~tsirel/

Professor of Mathematics
Tel Aviv University

http://www3.nd.edu/~eburkard

Research

Broadly speaking, I am a Symplectic Geometer. Nailing this down a bit better, I am currently working in the area of Symplectic Dynamics. For a better idea of exactly where I am working in this area, you could take a peek at some work of Barney Bramham, or his advisor, Helmut Hofer. Another area of math that interests me is Multisymplectic Geometry. This area is particularly interesting since it\'s definitions parallel that of Symplectic Geometry, but while some theorems have similar (or identical) forms, usually things in the Multisymplectic world are considerably less predictable. My PhD advisor is Richard Hind.

home.iitk.ac.in/~chavan

Sameer Chavan

Department of Mathematics and Statistics
Indian Institute of Technology Kanpur
Kanpur-208016, India

Research Interests:  Operator Theory

http://www3.nd.edu/~bhall/

Department of Mathematics

University of Notre Dame