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Theory of convex structures
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ISBN: 9780080933108 0080933106 1282258494 9781282258495 9786612258497 6612258497 0444815058 9780444815057 Year: 1993 Publisher: Amsterdam ; New York : North-Holland,

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Abstract

Presented in this monograph is the current state-of-the-art in the theory of convex structures. The notion of convexity covered here is considerably broader than the classic one; specifically, it is not restricted to the context of vector spaces. Classical concepts of order-convex sets (Birkhoff) and of geodesically convex sets (Menger) are directly inspired by intuition; they go back to the first half of this century. An axiomatic approach started to develop in the early Fifties. The author became attracted to it in the mid-Seventies, resulting in the present volume, in which graphs appear si


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Symposium on convexity : proceedings of the seventh sympsoium in pure mathematics...
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Year: 1961 Publisher: Providence: American mathematical society,

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Keywords

CONVEX DOMAINS


Book
Monotone processes of convex and concave type,
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Year: 1967 Publisher: Providence, : American Mathematical Society,

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Keywords

Convex domains.


Book
Convexity and optimization in finite dimensions I
Authors: ---
Year: 1970 Publisher: Berlin: Springer,

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Book
Théorie des algèbres de Banach et des algèbres localement convexes
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Year: 1965 Publisher: Montréal: Presses de l'Université de Montréal,

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Book
Théorie des algèbres de Banach et des algèbres localement convexes
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Year: 1967 Publisher: Montréal: Presses de l'Université de Montréal,

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Book
Convexity and optimization in finite dimensions
Authors: ---
Year: 1970 Publisher: Berlin : Springer,

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Book
Théorie des algèbres de Banach et des algèbres localement convexes.
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Year: 1967 Publisher: Montréal : Presses de l'Université de Montréal,

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Blaschke's rolling theorem in Rn
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ISBN: 082182466X Year: 1989 Publisher: Providence (R.I.): American Mathematical Society

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Results and problems in combinatorial geometry
Authors: ---
ISBN: 0511569254 Year: 1985 Publisher: Cambridge : Cambridge University Press,

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In this short book, the authors discuss three types of problems from combinatorial geometry: Borsuk's partition problem, covering convex bodies by smaller homothetic bodies, and the illumination problem. They show how closely related these problems are to each other. The presentation is elementary, with no more than high-school mathematics and an interest in geometry required to follow the arguments. Most of the discussion is restricted to two- and three-dimensional Euclidean space, though sometimes more general results and problems are given. Thus even the mathematically unsophisticated reader can grasp some of the results of a branch of twentieth-century mathematics that has applications in such disciplines as mathematical programming, operations research and theoretical computer science. At the end of the book the authors have collected together a set of unsolved and partially solved problems that a sixth-form student should be able to understand and even attempt to solve.

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