Introduction Background QPD

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• Symplectic topology
• Differential topology
• Theoretical physics
• Topology
• String theory
• Algebraic geometry
• Contact geometry
• Symplectic geometry
• Homology theory
• Morse theory
• Floer homology
• Geometry Festival

Homework 1 Due February 4, 2008; At the beginning of the class January 21, Let L1 and L2 be two Lagrangians such that L2 = L1 +

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• Hamiltonian mechanics
• Symplectic geometry
• Classical mechanics
• Theoretical physics
• Mathematical physics
• Canonical transformation
• Lagrangian mechanics
• Hamiltonian
• Equations of motion
• Poisson bracket
• Legendre transformation
• Constant of motion

Department of Mathematics, University of California San Diego ******************************* Symplectic Geometry Seminar Gerald Schwarz

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Introduction Contact TQFT Strings, holomorphic curves, beyond

Source URL: www.danielmathews.info

• Theoretical physics
• Mathematical analysis
• Mathematics
• Symplectic topology
• Quantum field theory
• Topological quantum field theory
• Topology
• Differential geometry
• Contact geometry
• Holomorphic function
• Manifold
• Symplectic geometry

THE CRAFOORD PRIZE IN MATEMATICS 2016 POPUL AR SCIENCE BACKGROUND There is no royal road to geometry (Euclid) Yakov Eliashberg is one of the leading mathematicians of our time. For more than thirty years he has helped to

Source URL: www.kva.se

• Yakov Eliashberg
• Symplectic topology
• Symplectic geometry
• Contact geometry
• Geometry
• Symplectic
• Crafoord Prize
• Hamiltonian mechanics
• Differential geometry
• Symplectomorphism

Degree zero DT invariants and Behrend function Summer termThe topic of the seminar is this formula X n

Source URL: www.math.uni-bonn.de

• Algebraic geometry
• String theory
• Algebraic topology
• Symplectic topology
• Differential topology
• DonaldsonThomas theory
• Behrend function
• GromovWitten invariant
• Cohomology
• Cobordism
• Euler characteristic

Working group: Complex geometry Rational curves on Fanos and Lagrangian fibrations The ultimate goal of this working group is to understand Hwang’s proof of the conjecture that the base space of any Lagrangian fibrati

Source URL: www.math.uni-bonn.de

• Topology
• Space
• Geometry
• Algebraic geometry
• Ample line bundle
• Manifold
• Symplectic manifold
• Curve
• Floer homology
• Geometry Festival

WHAT IS SYMPLECTIC GEOMETRY? DUSA MCDUFF Abstract. In this talk we explain the elements of symplectic geometry, and sketch the proof of one of its foundational results — Gromov’s nonsqueezing theorem — using J-holo

Source URL: www.math.stonybrook.edu

FINAL REPORT FOR “TOPOLOGICAL METHODS IN TORIC GEOMETRY, SYMPLECTIC GEOMETRY AND COMBINATORICS” Organizers: T. Bahri, F. Cohen, M. Franz S. Gitler, M. Harada 1. Objectives of the workshop The subject of toric topolog

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RESEARCH STATEMENT: SYMPLECTIC GEOMETRY AND HAMILTONIAN TORUS ACTIONS MILENA PABINIAK 1. Introduction In my research, I study symplectic manifolds and Hamiltonian group actions. A

Source URL: www.math.cornell.edu