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Topics in Hyperplane Arrangements, Polytopes and Box-Splines

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Cover of 'Topics in Hyperplane Arrangements, Polytopes and Box-Splines'

Table of Contents

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    Book Overview
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    Chapter 1 Polytopes
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    Chapter 2 Hyperplane Arrangements
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    Chapter 3 Fourier and Laplace Transforms
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    Chapter 4 Modules over the Weyl Algebra
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    Chapter 5 Differential and Difference Equations
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    Chapter 6 Approximation Theory I
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    Chapter 7 Splines
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    Chapter 8 R X as a D -Module
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    Chapter 9 The Function T X
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    Chapter 10 Cohomology
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    Chapter 11 Differential Equations
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    Chapter 12 Integral Points in Polytopes
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    Chapter 13 The Partition Functions
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    Chapter 14 Toric Arrangements
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    Chapter 15 Cohomology of Toric Arrangements
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    Chapter 16 Polar Parts
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    Chapter 17 Convolution by B ( X )
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    Chapter 18 Approximation by Splines
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    Chapter 19 Stationary Subdivisions
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    Chapter 20 Minimal Models
Attention for Chapter 17: Convolution by B ( X )
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