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"Quantum theory, deformation, and integrability" is published by Elsevier Science B.V. in 2000 - New York (State), the book is classified in bibliography genre and the language of the book is English.


“Quantum theory, deformation, and integrability” Metadata:

  • Title: ➤  Quantum theory, deformation, and integrability
  • Author:
  • Language: English
  • Publisher: Elsevier Science B.V.
  • Publish Date:
  • Publish Location: New York (State)
  • Genres: bibliography
  • Dewey Decimal Classification: 530.12/01/516
  • Library of Congress Classification: QC174.17.G46 .C37 2000

“Quantum theory, deformation, and integrability” Subjects and Themes:

Edition Specifications:

  • Number of Pages: xi, 407 p. ; 25 cm.

Edition Identifiers:

  • Online Computer Library Center (OCLC) ID: 45024489
  • Library of Congress Control Number (LCCN): ^^^00047685^
  • All ISBNs: 0444506217

AI-generated Review of “Quantum theory, deformation, and integrability”:


"Quantum theory, deformation, and integrability" Table Of Contents:

  • 1- 1. Quantization and Integrability
  • 2- 1.1. Algebraic and Geometric Methods
  • 3- 1.2. Vertex Operators and Coherent States
  • 4- 1.3. Remarks on the Olavo Theory
  • 5- 1.4. Trajectory Representations
  • 6- 1.5. Miscellaneous
  • 7- 2. Geometry and Embedding
  • 8- 2.1. Curves and Surfaces
  • 9- 2.2. Surfaces in R[superscript 3] and Conformal Immersion
  • 10- 2.3. Quantum Mechanics on Embedded Objects
  • 11- 2.4. Willmore Surfaces, Strings, and Dirac
  • 12- 2.5. Conformal Maps and Curves
  • 13- 3. Classical and Quantum Integrability
  • 14- 3.1. Background
  • 15- 3.2. R Matrices and PL Structures
  • 16- 3.3. Quantization and Quantum Groups
  • 17- 3.4. Algebraic Bethe Ansatz
  • 18- 3.5. Separation of Variables
  • 19- 3.6. Hirota Equations
  • 20- 3.7. SOV and Hitchin Systems
  • 21- 3.8. Deformation Quantization
  • 22- 3.9. Miscellaneous
  • 23- 4. Discrete Geometry and Moyal
  • 24- 4.1. Introduction
  • 25- 4.2. Hirota, Strings, and Discrete Surfaces
  • 26- 4.3. A Few Summary Remarks
  • 27- 4.4. More on Phase Space Discretization
  • 28- 5. Whitham Theory
  • 29- 5.1. Background
  • 30- 5.2. Isomonodromy Problems
  • 31- 5.3. Whitham and Seiberg
  • 32- itten
  • 33- 5.4. Soft Susy Breaking and Whitham
  • 34- 5.5. Renormalization
  • 35- 5.6. Whitham, WDVV, and Picard
  • 36- uchs
  • 37- 6. Geometry and Deformation Quantization
  • 38- 6.1. Noncommutative Geometry
  • 39- 6.2. Gauge Theories
  • 40- 6.3. Berezin Toeplitz Quantization.

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