Linear Symplectic Categories And Quantization

Media Summary: David Li-Bland, University of California, Berkeley Monday, August 4, 2014 The Alan Weinstein, University of California, Berkeley Monday, August 4, 2014 The Algebraic Geometry Northeastern Series (AGNES) Stony Brook 2017 April 21-23, 2017 Stony Brook, New York ...

Linear Symplectic Categories And Quantization - Detailed Analysis & Overview

David Li-Bland, University of California, Berkeley Monday, August 4, 2014 The Alan Weinstein, University of California, Berkeley Monday, August 4, 2014 The Algebraic Geometry Northeastern Series (AGNES) Stony Brook 2017 April 21-23, 2017 Stony Brook, New York ... Victor Guillemin (Massachusetts Institute of Technology) Monday, August 4, 2014 I'll discuss in this talk some b- This was a talk at the Freedman 60 workshop. ... these besides the heisenberg group introduce these this new class of

In this undergraduate thesis, I discussed the structural and combinatorial aspects of Speaker: Yiannis Loizides, Penn State University Workshop on Lie Theory and Integrable Systems in Professor Ben Webster Fields Academy Course: Pavel Etingof (MIT) Wednesday, July 30, 2014.

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Linear symplectic categories and quantization (David Li-Bland)

Poisson 2014 - Linear symplectic categories and quantization (Alan Weinstein)

Symplectic varieties and their quantization - Hiraku Nakajima

Symplectic varieties and their quantization (Pre-talk) - Hiraku Nakajima

Group actions on b-symplectic manifolds (Victor Guillemin)

3-dimensiional Manifolds and Symplectic Categories

Symplectic Quantization 1: Symplectic Manifolds

Oct. 29, Chapters 14 and 16 (Poisson brackets and the symplectic group)

Quantization of polysymplectic manifolds

Symplectic Geometry: Reduction, Convexity, and Unimodularity

Log symplectic manifolds and $[Q,R]=0$

Symplectic Geometry Class 24

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Linear symplectic categories and quantization (David Li-Bland)

Linear symplectic categories and quantization (David Li-Bland)

David Li-Bland, University of California, Berkeley Monday, August 4, 2014 The

Poisson 2014 - Linear symplectic categories and quantization (Alan Weinstein)

Poisson 2014 - Linear symplectic categories and quantization (Alan Weinstein)

Alan Weinstein, University of California, Berkeley Monday, August 4, 2014 The

Symplectic varieties and their quantization - Hiraku Nakajima

Symplectic varieties and their quantization - Hiraku Nakajima

Algebraic Geometry Northeastern Series (AGNES) Stony Brook 2017 April 21-23, 2017 Stony Brook, New York ...

Symplectic varieties and their quantization (Pre-talk) - Hiraku Nakajima

Symplectic varieties and their quantization (Pre-talk) - Hiraku Nakajima

Algebraic Geometry Northeastern Series (AGNES) Stony Brook 2017 April 21-23, 2017 Stony Brook, New York ...

Group actions on b-symplectic manifolds (Victor Guillemin)

Group actions on b-symplectic manifolds (Victor Guillemin)

Victor Guillemin (Massachusetts Institute of Technology) Monday, August 4, 2014 I'll discuss in this talk some b-

3-dimensiional Manifolds and Symplectic Categories

3-dimensiional Manifolds and Symplectic Categories

This was a talk at the Freedman 60 workshop.

Symplectic Quantization 1: Symplectic Manifolds

Symplectic Quantization 1: Symplectic Manifolds

0:00 Introduction 1:20

Oct. 29, Chapters 14 and 16 (Poisson brackets and the symplectic group)

Oct. 29, Chapters 14 and 16 (Poisson brackets and the symplectic group)

... these besides the heisenberg group introduce these this new class of

Quantization of polysymplectic manifolds

Quantization of polysymplectic manifolds

Geometric

Symplectic Geometry: Reduction, Convexity, and Unimodularity

Symplectic Geometry: Reduction, Convexity, and Unimodularity

In this undergraduate thesis, I discussed the structural and combinatorial aspects of

Log symplectic manifolds and $[Q,R]=0$

Log symplectic manifolds and $[Q,R]=0$

Speaker: Yiannis Loizides, Penn State University Workshop on Lie Theory and Integrable Systems in

Symplectic Geometry Class 24

Symplectic Geometry Class 24

Professor Ben Webster Fields Academy Course:

Introduction to Poisson Lie groups, Lie bialgebras, and their quantization IV

Introduction to Poisson Lie groups, Lie bialgebras, and their quantization IV

Pavel Etingof (MIT) Wednesday, July 30, 2014.