Topological Field Theory, Primitive Forms and Related Topics

Table of Contents

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   Book Overview
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   Chapter 1 Degenerate Double Affine Hecke Algebra and Conformal Field Theory
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   Chapter 2 Vertex Algebras
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   Chapter 3 Extensions of Conformal Modules
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   Chapter 4 String Duality and a New Description of the E 6 Singularity
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   Chapter 5 A Mirror Theorem for Toric Complete Intersections
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   Chapter 6 Precious Siegel Modular Forms of Genus Two
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   Chapter 7 Non-Abelian Conifold Transitions and N = 4 Dualities in Three Dimensions
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   Chapter 8 GKZ Systems, Gröbner Fans, and Moduli Spaces of Calabi-Yau Hypersurfaces
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    Chapter 9 Semisimple Holonomic D -Modules
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    Chapter 10 K3 Surfaces, Igusa Cusp Forms, and String Theory
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    Chapter 11 Hodge Strings and Elements of K. Saito’s Theory of Primitive Form
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    Chapter 12 Summary of the Theory of Primitive Forms
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    Chapter 13 Affine Hecke Algebras and Macdonald Polynomials
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    Chapter 14 Duality for Regular Systems of Weights: A Précis
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    Chapter 15 Flat Structure and the Prepotential for the Elliptic Root System of Type D 4(1,1)
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    Chapter 16 Generalized Dynkin Diagrams and Root Systems and Their Folding