Combinatorial Convexity And Algebraic Geometry
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Author |
: Günter Ewald |
Publisher |
: Springer Science & Business Media |
Total Pages |
: 378 |
Release |
: 2012-12-06 |
ISBN-10 |
: 9781461240440 |
ISBN-13 |
: 1461240441 |
Rating |
: 4/5 (40 Downloads) |
Synopsis Combinatorial Convexity and Algebraic Geometry by : Günter Ewald
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.
Author |
: G. Ewald |
Publisher |
: |
Total Pages |
: 20 |
Release |
: 1997 |
ISBN-10 |
: OCLC:897976911 |
ISBN-13 |
: |
Rating |
: 4/5 (11 Downloads) |
Synopsis Combinatorial Convexity and Algebraic Geometry by : G. Ewald
Author |
: |
Publisher |
: |
Total Pages |
: 22 |
Release |
: 2001 |
ISBN-10 |
: OCLC:76526432 |
ISBN-13 |
: |
Rating |
: 4/5 (32 Downloads) |
Synopsis Combinatorial Convexity and Algebraic Geometry by :
Author |
: Mathematisches Forschungsinstitut |
Publisher |
: |
Total Pages |
: 22 |
Release |
: 1993 |
ISBN-10 |
: OCLC:258111288 |
ISBN-13 |
: |
Rating |
: 4/5 (88 Downloads) |
Synopsis Combinatorial Convexity and Algebraic Geometry by : Mathematisches Forschungsinstitut
Author |
: Victor V. Batyrev |
Publisher |
: |
Total Pages |
: 22 |
Release |
: 2001 |
ISBN-10 |
: OCLC:252654838 |
ISBN-13 |
: |
Rating |
: 4/5 (38 Downloads) |
Synopsis Combinatorial Convexity and Algebraic Geometry by : Victor V. Batyrev
Author |
: |
Publisher |
: |
Total Pages |
: 16 |
Release |
: 1989 |
ISBN-10 |
: OCLC:258180970 |
ISBN-13 |
: |
Rating |
: 4/5 (70 Downloads) |
Synopsis Combinatorial Convexity and Algebraic Geometry by :
Author |
: Gregory G. Smith |
Publisher |
: Springer |
Total Pages |
: 391 |
Release |
: 2017-11-17 |
ISBN-10 |
: 9781493974863 |
ISBN-13 |
: 1493974866 |
Rating |
: 4/5 (63 Downloads) |
Synopsis Combinatorial Algebraic Geometry by : Gregory G. Smith
This volume consolidates selected articles from the 2016 Apprenticeship Program at the Fields Institute, part of the larger program on Combinatorial Algebraic Geometry that ran from July through December of 2016. Written primarily by junior mathematicians, the articles cover a range of topics in combinatorial algebraic geometry including curves, surfaces, Grassmannians, convexity, abelian varieties, and moduli spaces. This book bridges the gap between graduate courses and cutting-edge research by connecting historical sources, computation, explicit examples, and new results.
Author |
: |
Publisher |
: |
Total Pages |
: 16 |
Release |
: 1989 |
ISBN-10 |
: OCLC:897671318 |
ISBN-13 |
: |
Rating |
: 4/5 (18 Downloads) |
Synopsis Combinatorial Convexity and Algebraic Geometry by :
Author |
: Vladimir Boltyanski |
Publisher |
: Springer Science & Business Media |
Total Pages |
: 428 |
Release |
: 2012-12-06 |
ISBN-10 |
: 9783642592379 |
ISBN-13 |
: 3642592376 |
Rating |
: 4/5 (79 Downloads) |
Synopsis Excursions into Combinatorial Geometry by : Vladimir Boltyanski
siehe Werbetext.
Author |
: Imre Bárány |
Publisher |
: |
Total Pages |
: 148 |
Release |
: 2021 |
ISBN-10 |
: 1470467682 |
ISBN-13 |
: 9781470467685 |
Rating |
: 4/5 (82 Downloads) |
Synopsis Combinatorial Convexity by : Imre Bárány
This book is about the combinatorial properties of convex sets, families of convex sets in finite dimensional Euclidean spaces, and finite points sets related to convexity. This area is classic, with theorems of Helly, Carathéodory, and Radon that go back more than a hundred years. At the same time, it is a modern and active field of research with recent results like Tverberg's theorem, the colourful versions of Helly and Carathéodory, and the (p, q) theorem of Alon and Kleitman. As the title indicates, the topic is convexity and geometry, and is close to discrete mathematics. The questions considered are frequently of a combinatorial nature, and the proofs use ideas from geometry and are often combined with graph and hypergraph theory.