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Titlebook: Combinatorial Convexity and Algebraic Geometry; Günter Ewald Textbook 1996 Springer-Verlag New York, Inc. 1996 Dimension.Grad.Lattice.alge

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书目名称Combinatorial Convexity and Algebraic Geometry
编辑Günter Ewald
视频video
丛书名称Graduate Texts in Mathematics
图书封面Titlebook: Combinatorial Convexity and Algebraic Geometry;  Günter Ewald Textbook 1996 Springer-Verlag New York, Inc. 1996 Dimension.Grad.Lattice.alge
描述The aim of this book is to provide an introduction for students and nonspecialists to a fascinating relation between combinatorial geometry and algebraic geometry, as it has developed during the last two decades. This relation is known as the theory of toric varieties or sometimes as torus embeddings. Chapters I-IV provide a self-contained introduction to the theory of convex poly­ topes and polyhedral sets and can be used independently of any applications to algebraic geometry. Chapter V forms a link between the first and second part of the book. Though its material belongs to combinatorial convexity, its definitions and theorems are motivated by toric varieties. Often they simply translate algebraic geometric facts into combinatorial language. Chapters VI-VIII introduce toric va­ rieties in an elementary way, but one which may not, for specialists, be the most elegant. In considering toric varieties, many of the general notions of algebraic geometry occur and they can be dealt with in a concrete way. Therefore, Part 2 of the book may also serve as an introduction to algebraic geometry and preparation for farther reaching texts about this field. The prerequisites for both parts of
出版日期Textbook 1996
关键词Dimension; Grad; Lattice; algebraic geometry; combinatorial geometry; combinatorics
版次1
doihttps://doi.org/10.1007/978-1-4612-4044-0
isbn_softcover978-1-4612-8476-5
isbn_ebook978-1-4612-4044-0Series ISSN 0072-5285 Series E-ISSN 2197-5612
issn_series 0072-5285
copyrightSpringer-Verlag New York, Inc. 1996
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Sketches of the Nineteenth Centuryly invariant manner. We do not, however, stress this point. If we use the symbol ℝ., it should be clear from the context whether we mean real vector space, real affine space, or Euclidean space. In the latter case, we assume the ordinary scalar product.so that the square of Euclidean distance betwee
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Sketches of the Nineteenth Centuryint sets in ℝ.. Our first aim is to show that, equivalently, convex polytopes can be defined as bounded intersections of finitely many half-spaces. (This fact is of particular relevance in linear optimization).
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Gröbner Bases for Skew , Extensionsed by a quotient . of polynomials .,. with . nowhere 0 on .. Even more concretely, we may choose . to be a Zariski open subset of the torus . so that the rational functions on . are all given by rational functions on ..
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Combinatorial theory of polytopes and polyhedral setsint sets in ℝ.. Our first aim is to show that, equivalently, convex polytopes can be defined as bounded intersections of finitely many half-spaces. (This fact is of particular relevance in linear optimization).
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