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Convexity
 
Edited by: V. Klee
Convexity
eBook ISBN:  978-0-8218-9292-3
Product Code:  PSPUM/7.E
List Price: $135.00
MAA Member Price: $121.50
AMS Member Price: $108.00
Convexity
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Convexity
Edited by: V. Klee
eBook ISBN:  978-0-8218-9292-3
Product Code:  PSPUM/7.E
List Price: $135.00
MAA Member Price: $121.50
AMS Member Price: $108.00
  • Book Details
     
     
    Proceedings of Symposia in Pure Mathematics
    Volume: 71963; 516 pp
    MSC: Primary 52
  • Table of Contents
     
     
    • Articles
    • Richard Bellman and Ky Fan — On systems of linear inequalities in Hermitian matrix variables [ MR 0154876 ]
    • A. S. Besicovitch — Minimum area of a set of constant width [ MR 0151897 ]
    • A. S. Besicovitch — On semicircles inscribed into sets of constant width [ MR 0152941 ]
    • A. S. Besicovitch — A cage to hold a unit-sphere [ MR 0155236 ]
    • A. S. Besicovitch — On singular points of convex surfaces [ MR 0152942 ]
    • A. S. Besicovitch — On the set of directions of linear segments on a convex surface [ MR 0152943 ]
    • Errett Bishop and R. R. Phelps — The support functionals of a convex set [ MR 0154092 ]
    • Harry Corson and Victor Klee — Topological classification of convex sets [ MR 0161119 ]
    • H. S. M. Coxeter — An upper bound for the number of equal nonoverlapping spheres that can touch another of the same size [ MR 0164283 ]
    • D. F. Cudia — Rotundity [ MR 0155166 ]
    • Ludwig W. Danzer — A characterization of the circle [ MR 0154191 ]
    • Ludwig Danzer, Branko Grünbaum and Victor Klee — Helly’s theorem and its relatives [ MR 0157289 ]
    • Chandler Davis — An extremal problem for plane convex curves [ MR 0154189 ]
    • Chandler Davis — Notions generalizing convexity for functions defined on spaces of matrices [ MR 0155837 ]
    • Aryeh Dvoretzky — Some near-sphericity results [ MR 0158308 ]
    • Ky Fan — On the Krein-Milman theorem [ MR 0154097 ]
    • David Gale — On Lipschitzian mappings of convex bodies [ MR 0157279 ]
    • David Gale — Neighborly and cyclic polytopes [ MR 0152944 ]
    • Branko Grünbaum — Measures of symmetry for convex sets [ MR 0156259 ]
    • Branko Grünbaum — Borsuk’s problem and related questions [ MR 0154183 ]
    • Branko Grünbaum and Theodore S. Motzkin — On polyhedral graphs [ MR 0153005 ]
    • Preston C. Hammer — Convex curves of constant Minkowski breadth [ MR 0154185 ]
    • Preston C. Hammer — Semispaces and the topology of convexivity [ MR 0154186 ]
    • A. J. Hoffman — On simple linear programming problems [ MR 0157778 ]
    • Samuel Karlin — Total positivity and convexity preserving transformations [ MR 0152840 ]
    • Victor Klee — Infinite-dimensional intersection theorems [ MR 0156176 ]
    • T. S. Motzkin — Endovectors [ MR 0157974 ]
    • T. S. Motzkin and E. G. Straus — Representation of points of a set as linear combinations of boundary points [ MR 0157284 ]
    • R. R. Phelps — Support cones and their generalizations [ MR 0154093 ]
    • H. Poritsky — Convex spaces associated with a family of linear inequalities [ MR 0179685 ]
    • Vlastimil Pták — A combinatorial lemma on the existence of convex means and its application to weak compactness [ MR 0161128 ]
    • Helmut H. Schaefer — Convex cones and spectral theory [ MR 0157214 ]
    • F. A. Valentine — The dual cone and Helly type theorems [ MR 0157285 ]
  • Requests
     
     
    Review Copy – for publishers of book reviews
    Permission – for use of book, eBook, or Journal content
    Accessibility – to request an alternate format of an AMS title
Volume: 71963; 516 pp
MSC: Primary 52
  • Articles
  • Richard Bellman and Ky Fan — On systems of linear inequalities in Hermitian matrix variables [ MR 0154876 ]
  • A. S. Besicovitch — Minimum area of a set of constant width [ MR 0151897 ]
  • A. S. Besicovitch — On semicircles inscribed into sets of constant width [ MR 0152941 ]
  • A. S. Besicovitch — A cage to hold a unit-sphere [ MR 0155236 ]
  • A. S. Besicovitch — On singular points of convex surfaces [ MR 0152942 ]
  • A. S. Besicovitch — On the set of directions of linear segments on a convex surface [ MR 0152943 ]
  • Errett Bishop and R. R. Phelps — The support functionals of a convex set [ MR 0154092 ]
  • Harry Corson and Victor Klee — Topological classification of convex sets [ MR 0161119 ]
  • H. S. M. Coxeter — An upper bound for the number of equal nonoverlapping spheres that can touch another of the same size [ MR 0164283 ]
  • D. F. Cudia — Rotundity [ MR 0155166 ]
  • Ludwig W. Danzer — A characterization of the circle [ MR 0154191 ]
  • Ludwig Danzer, Branko Grünbaum and Victor Klee — Helly’s theorem and its relatives [ MR 0157289 ]
  • Chandler Davis — An extremal problem for plane convex curves [ MR 0154189 ]
  • Chandler Davis — Notions generalizing convexity for functions defined on spaces of matrices [ MR 0155837 ]
  • Aryeh Dvoretzky — Some near-sphericity results [ MR 0158308 ]
  • Ky Fan — On the Krein-Milman theorem [ MR 0154097 ]
  • David Gale — On Lipschitzian mappings of convex bodies [ MR 0157279 ]
  • David Gale — Neighborly and cyclic polytopes [ MR 0152944 ]
  • Branko Grünbaum — Measures of symmetry for convex sets [ MR 0156259 ]
  • Branko Grünbaum — Borsuk’s problem and related questions [ MR 0154183 ]
  • Branko Grünbaum and Theodore S. Motzkin — On polyhedral graphs [ MR 0153005 ]
  • Preston C. Hammer — Convex curves of constant Minkowski breadth [ MR 0154185 ]
  • Preston C. Hammer — Semispaces and the topology of convexivity [ MR 0154186 ]
  • A. J. Hoffman — On simple linear programming problems [ MR 0157778 ]
  • Samuel Karlin — Total positivity and convexity preserving transformations [ MR 0152840 ]
  • Victor Klee — Infinite-dimensional intersection theorems [ MR 0156176 ]
  • T. S. Motzkin — Endovectors [ MR 0157974 ]
  • T. S. Motzkin and E. G. Straus — Representation of points of a set as linear combinations of boundary points [ MR 0157284 ]
  • R. R. Phelps — Support cones and their generalizations [ MR 0154093 ]
  • H. Poritsky — Convex spaces associated with a family of linear inequalities [ MR 0179685 ]
  • Vlastimil Pták — A combinatorial lemma on the existence of convex means and its application to weak compactness [ MR 0161128 ]
  • Helmut H. Schaefer — Convex cones and spectral theory [ MR 0157214 ]
  • F. A. Valentine — The dual cone and Helly type theorems [ MR 0157285 ]
Review Copy – for publishers of book reviews
Permission – for use of book, eBook, or Journal content
Accessibility – to request an alternate format of an AMS title
Please select which format for which you are requesting permissions.