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Advances in Topological Quantum Field Theory

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Advances in Topological Quantum Field Theory
Springer Netherlands

Table of Contents

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    Book Overview
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    Chapter 1 Combinatorial Formulas for Cohomology of Spaces of Knots
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    Chapter 2 On the Homology of Spaces of Long Knots
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    Chapter 3 Some Computations of Ohtsuki Series
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    Chapter 4 From 3-moves to Lagrangian Tangles and Cubic Skein Modules
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    Chapter 5 On Spin and Complex Spin Borromean Surgeries
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    Chapter 6 Khovanov Homology: Torsion and Thickness
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    Chapter 7 Khovanov Homology for Knots and Links with up to 11 Crossings
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    Chapter 8 Perturbative Quantum Field Theory and L∞-algebras
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    Chapter 9 A Linking Form Conjecture for 3-manifolds
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    Chapter 10 Mappings of Non-zero Degree between 3-manifolds: a New Obstruction
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    Chapter 11 On Braid Groups, Homotopy Groups, and Modular Forms
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    Chapter 12 A Note on Symplectic Circle Actions and Massey Products
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    Chapter 13 Realization of Primitive Branched Coverings Over Closed Surfaces
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    Chapter 14 Cohomology Rings of Oriented Seifert Manifolds with mod ps Coefficients
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    Chapter 15 On Cyclic Covers of the Riemann Sphere and a Related Class of Curves
Attention for Chapter 8: Perturbative Quantum Field Theory and L∞-algebras
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Summary
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Chapter title
Perturbative Quantum Field Theory and L∞-algebras
Chapter number 8
Book title
Advances in Topological Quantum Field Theory
Published by
Springer, Dordrecht, January 2004
DOI 10.1007/978-1-4020-2772-7_8
Book ISBNs
978-1-4020-2770-3, 978-1-4020-2772-7
Authors

Lucian M. Ionescu

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