The book is an introduction to the theory of convex polytopes and polyhedral sets, to algebraic geometry, and to the connections between these fields, known as the theory of toric varieties. The first part of the book covers the theory of polytopes and provides large parts of the mathematical background of linear optimization and of the geometrical aspects in computer science. The second part introduces toric varieties in an elementary way.
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"... an excellent addition to the literature of this fascinating research field." J. of Computational and Applied Mathematics / Newsletter on Computational and Applied Mathematics G. Ewald Combinatorial Convexity and Algebraic Geometry "An excellent addition to the literature of this fascinating research field."-JOURNAL OF COMPUTATIONAL AND APPLIED MATHEMATICS "For anyone wishing to discover the connections between polytopes and algebraic geometry, this readable and well-organized text can be recommended."-MATHEMATICAL REVIEWS
"... an excellent addition to the literature of this fascinating research field." J. of Computational and Applied Mathematics / Newsletter on Computational and Applied Mathematics
G. Ewald
Combinatorial Convexity and Algebraic Geometry
"An excellent addition to the literature of this fascinating research field."-JOURNAL OF COMPUTATIONAL AND APPLIED MATHEMATICS
"For anyone wishing to discover the connections between polytopes and algebraic geometry, this readable and well-organized text can be recommended."-MATHEMATICAL REVIEWS
G. Ewald
Combinatorial Convexity and Algebraic Geometry
"An excellent addition to the literature of this fascinating research field."-JOURNAL OF COMPUTATIONAL AND APPLIED MATHEMATICS
"For anyone wishing to discover the connections between polytopes and algebraic geometry, this readable and well-organized text can be recommended."-MATHEMATICAL REVIEWS