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  • 1
    Online Resource
    Online Resource
    Amsterdam ; : North-Holland,
    UID:
    almahu_9947367915102882
    Format: 1 online resource (556 p.)
    ISBN: 1-282-25849-4 , 9786612258497 , 0-08-093310-6
    Series Statement: North-Holland mathematical library ; v. 50
    Content: 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
    Note: Description based upon print version of record. , Front Cover; Theory of Convex Structures; Copyright Page; Introduction; Table of Contents; List of frequent Symbols; Chapter I Abstract Convex Structures; 1. Basic Concepts; 2. The Hull Operator; 3. Half-spaces and Separation; 4. Interval Spaces; 5. Base-point Orders; 6. Modular Spaces; 7. Bryant-Webster Spaces; Chapter II Convex Invariants; 1. Classical Convex Invariants; 2. Invariants and Product Spaces; 3. Invariants in other Constructions; 4. Infinite Combinatorics; 5. Tverberg Numbers; Chapter III Topological Convex Structures; 1. Topology and Convexity on the same Set , 2. Continuity of the Hull Operator3. Uniform Convex Structures; 4. Top-convex Separation; 5. Intrinsic Topology; Chapter IV Miscellaneous; 1. Embedding Bryant-Webster Spaces into Vector Spaces; 2. Extremality, Pseudo-boundary and Pseudo-interior; 3. Continuous Selection; 4. Dimension Theory; 5. Dimension and Convex Invariants; 6. Fixed Points; Bibliography; Index of Terms , English
    Additional Edition: ISBN 0-444-81505-8
    Language: English
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