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Grobner Bases and Convex Polytopes

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  • 176 páginas
  • 7 horas de lectura

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This book is about the interplay of computational commutative algebra and the theory of convex polytopes. It centres around a special class of ideals in a polynomial ring: the class of toric ideals. They are characterized as those prime ideals that are generated by monomial differences or as the defining ideals of toric varieties (not necessarily normal). The interdisciplinary nature of the study of Gröbner bases is reflected by the specific applications appearing in this book. These applications lie in the domains of integer programming and computational statistics. The mathematical tools presented in the volume are drawn from commutative algebra, combinatorics, and polyhedral geometry.

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Grobner Bases and Convex Polytopes, Bernd Sturmfels

Idioma
Publicado en
1996
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Título
Grobner Bases and Convex Polytopes
Idioma
Inglés
Publicado en
1996
Formato
Tapa blanda
Páginas
176
ISBN10
0821804871
ISBN13
9780821804872
Serie
Calificación
4 de 5
Descripción
This book is about the interplay of computational commutative algebra and the theory of convex polytopes. It centres around a special class of ideals in a polynomial ring: the class of toric ideals. They are characterized as those prime ideals that are generated by monomial differences or as the defining ideals of toric varieties (not necessarily normal). The interdisciplinary nature of the study of Gröbner bases is reflected by the specific applications appearing in this book. These applications lie in the domains of integer programming and computational statistics. The mathematical tools presented in the volume are drawn from commutative algebra, combinatorics, and polyhedral geometry.