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Higher structures in geometry and physics

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Cover of 'Higher structures in geometry and physics'

Table of Contents

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    Book Overview
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    Chapter 1 Topics in Algebraic Deformation Theory
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    Chapter 2 Origins and Breadth of the Theory of Higher Homotopies
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    Chapter 3 The Deformation Philosophy, Quantization and Noncommutative Space-Time Structures
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    Chapter 4 Differential Geometry of Gerbes and Differential Forms
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    Chapter 5 Symplectic Connections of Ricci Type and Star Products
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    Chapter 6 Effective Batalin–Vilkovisky Theories, Equivariant Configuration Spaces and Cyclic Chains
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    Chapter 7 Noncommutative Calculus and the Gauss–Manin Connection
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    Chapter 8 The Lie Algebra Perturbation Lemma
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    Chapter 9 Twisting Elements in Homotopy G-Algebras
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    Chapter 10 Homological Perturbation Theory and Homological Mirror Symmetry
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    Chapter 11 Categorification of Acyclic Cluster Algebras: An Introduction
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    Chapter 12 Poisson and Symplectic Functions in Lie Algebroid Theory
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    Chapter 13 The Diagonal of the Stasheff Polytope
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    Chapter 14 Permutahedra, HKR Isomorphism and Polydifferential Gerstenhaber–Schack Complex
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    Chapter 15 Applications de la bi-quantification à la théorie de Lie
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    Chapter 16 Higher Homotopy Hopf Algebras Found: A Ten Year Retrospective
Attention for Chapter 12: Poisson and Symplectic Functions in Lie Algebroid Theory
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Chapter title
Poisson and Symplectic Functions in Lie Algebroid Theory
Chapter number 12
Book title
Higher Structures in Geometry and Physics
Published by
Birkhäuser, Boston, MA, January 2011
DOI 10.1007/978-0-8176-4735-3_12
Book ISBNs
978-0-8176-4734-6, 978-0-8176-4735-3
Authors

Yvette Kosmann-Schwarzbach

View on publisher site

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