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Computer Algebra and Polynomials

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Cover of 'Computer Algebra and Polynomials'

Table of Contents

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    Book Overview
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    Chapter 1 An Invitation to Ehrhart Theory: Polyhedral Geometry and its Applications in Enumerative Combinatorics
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    Chapter 2 Moving Curve Ideals of Rational Plane Parametrizations
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    Chapter 3 Survey on Counting Special Types of Polynomials
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    Chapter 4 Orbit Closures of Linear Algebraic Groups
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    Chapter 5 Symbolic Solutions of First-Order Algebraic ODEs
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    Chapter 6 Ore Polynomials in Sage
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    Chapter 7 Giac and GeoGebra – Improved Gröbner Basis Computations
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    Chapter 8 Polar Varieties Revisited
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    Chapter 9 A Note on a Problem Proposed by Kim and Lisonek
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    Chapter 10 Fast Algorithms for Refined Parameterized Telescoping in Difference Fields
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    Chapter 11 Some Results on the Surjectivity of Surface Parametrizations
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    Chapter 12 Rational Normal Curves as Set-Theoretic Complete Intersections of Quadrics
Attention for Chapter 1: An Invitation to Ehrhart Theory: Polyhedral Geometry and its Applications in Enumerative Combinatorics
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