<--- Back to Details
First PageDocument Content
Symplectic geometry / Symplectic topology / Hamiltonian mechanics / Algebraic geometry / Differential topology / Contact geometry / Symplectic vector space / Cohomology / Symplectic manifold / Symplectic cut / Khler manifold / Moment map
Date: 2013-04-28 08:45:52
Symplectic geometry
Symplectic topology
Hamiltonian mechanics
Algebraic geometry
Differential topology
Contact geometry
Symplectic vector space
Cohomology
Symplectic manifold
Symplectic cut
Khler manifold
Moment map

manuscripta math. 124, 533–) © Springer-Verlag 2007 Michèle Audin

Add to Reading List

Source URL: www-irma.u-strasbg.fr

Download Document from Source Website

File Size: 225,34 KB

Share Document on Facebook

Similar Documents

Yohan Brunebarbe  29 Avenue Vinet 1004 Lausanne, Switzerland B  Born on January 14, 1986

Yohan Brunebarbe 29 Avenue Vinet 1004 Lausanne, Switzerland B Born on January 14, 1986

DocID: 1qbjD - View Document

SFB Transregio 45 - Members in Bonn (Oktober 2015): Anschlag, Stefanie PhD Student (Prof. HuybrechtsTR45/2 M07 (Calabi-Yau Categories) Bernardara, Marcello, Dr. Postdoc.2009, dann

SFB Transregio 45 - Members in Bonn (Oktober 2015): Anschlag, Stefanie PhD Student (Prof. HuybrechtsTR45/2 M07 (Calabi-Yau Categories) Bernardara, Marcello, Dr. Postdoc.2009, dann

DocID: 1pGVL - View Document

XVII GEOMETRICAL SEMINAR September 3-8, 2012, Zlatibor, Serbia PROGRAM

XVII GEOMETRICAL SEMINAR September 3-8, 2012, Zlatibor, Serbia PROGRAM

DocID: 1p4Ad - View Document

Complex Brunn-Minkowski theory and its applications in geometry. Bo Berndtsson (Chalmers University of Technology) The classical Brunn-Minkowski theorem is an inequality for volumes of convex sets. Its original formulati

Complex Brunn-Minkowski theory and its applications in geometry. Bo Berndtsson (Chalmers University of Technology) The classical Brunn-Minkowski theorem is an inequality for volumes of convex sets. Its original formulati

DocID: 1ogfQ - View Document

manuscripta math. 124, 533–)  © Springer-Verlag 2007 Michèle Audin

manuscripta math. 124, 533–) © Springer-Verlag 2007 Michèle Audin

DocID: 1nlVV - View Document