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Polytopes, Rings, and K-Theory, Winfried Bruns; Joseph Gubeladze


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Автор: Winfried Bruns; Joseph Gubeladze
Название:  Polytopes, Rings, and K-Theory
ISBN: 9781441926173
Издательство: Springer
Классификация:




ISBN-10: 1441926178
Обложка/Формат: Paperback
Страницы: 476
Вес: 0.66 кг.
Дата издания: 2009
Серия: Springer Monographs in Mathematics
Язык: English
Издание: Softcover reprint of
Иллюстрации: 52 black & white illustrations, biography
Размер: 234 x 156 x 24
Читательская аудитория: Professional & vocational
Ссылка на Издательство: Link
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Поставляется из: Германии
Описание: This book examines interactions of polyhedral discrete geometry and algebra. What makes this book unique is the presentation of several central results in all three areas of the exposition - from discrete geometry, to commutative algebra, and K-theory.


Lectures on polytopes

Автор: Ziegler GГјnter M.
Название: Lectures on polytopes
ISBN: 038794365X ISBN-13(EAN): 9780387943657
Издательство: Springer
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Цена: 5304.00 р.
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Описание: Based on a graduate course given at the Technische UniversitГ¤t, Berlin, these lectures present a wealth of material on the modern theory of convex polytopes. The clear and straightforward presentation features many illustrations, and provides complete proofs for most theorems. The material requires only linear algebra as a prerequisite, but takes the reader quickly from the basics to topics of recent research, including a number of unanswered questions. The lectures - introduce the basic facts about polytopes, with an emphasis on the methods that yield the results (Fourier-Motzkin elimination, Schlegel diagrams, shellability, Gale transforms, and oriented matroids) - discuss important examples and elegant constructions (cyclic and neighborly polytopes, zonotopes, Minkowski sums, permutahedra and associhedra, fiber polytopes, and the Lawrence construction) - show the excitement of current work in the field (Kalai's new diameter bounds, construction of non-rational polytopes, the Bohne-Dress tiling theorem, the upper-bound theorem), and nonextendable shellings) They should provide interesting and enjoyable reading for researchers as well as students.

Convex polytopes / second edition

Автор: GrГјnbaum Branko, Ziegler GГјnter M.
Название: Convex polytopes / second edition
ISBN: 0387004246 ISBN-13(EAN): 9780387004242
Издательство: Springer
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Цена: 11878.00 р.
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Описание: The appearance of Gruenbaum's book Convex Polytopes in 1967 was a moment of grace to geometers and combinatorialists. The special spirit of the book is very much alive even in those chapters where the book's immense influence made them quickly obsolete. Some other chapters promise beautiful unexplored land for future research. The appearance of the new edition is going to be another moment of grace. Kaibel, Klee and Ziegler were able to update the convex polytope saga in a clear, accurate, lively, and inspired way. --Gil Kalai, The Hebrew University of Jerusalem The original book of Gruenbaum has provided the central reference for work in this active area of mathematics for the past 35 years...I first consulted this book as a graduate student in 1967; yet, even today, I am surprised again and again by what I find there. It is an amazingly complete reference for work on this subject up to that time and continues to be a major influence on research to this day. --Louis J. Billera, Cornell University The original edition of Convex Polytopes inspired a whole generation of grateful workers in polytope theory. Without it, it is doubtful whether many of the subsequent advances in the subject would have been made. The many seeds it sowed have since grown into healthy trees, with vigorous branches and luxuriant foliage. It is good to see it in print once again. --Peter McMullen, University College London

Polytopes - combinatorics and computation

Автор: Kalai, Gil; Ziegler, Gunter M. (Eds.)
Название: Polytopes - combinatorics and computation
ISBN: 3764363517 ISBN-13(EAN): 9783764363512
Издательство: Springer
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Цена: 4884.00 р.
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Описание: Questions that arose from linear programming and combinatorial optimization have been a driving force for modern polytope theory, such as the diameter questions motivated by the desire to understand the complexity of the simplex algorithm, or the need to study facets for use in cutting plane procedures.


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