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New Trends in Intuitive Geometry

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Cover of 'New Trends in Intuitive Geometry'

Table of Contents

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    Book Overview
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    Chapter 1 The Tensorization Trick in Convex Geometry
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    Chapter 2 Contact Numbers for Sphere Packings
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    Chapter 3 The Topological Transversal Tverberg Theorem Plus Constraints
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    Chapter 4 On the Volume of Boolean Expressions of Balls – A Review of the Kneser–Poulsen Conjecture
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    Chapter 5 A Survey of Elekes-Rónyai-Type Problems
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    Chapter 6 The Geometry of Abrasion
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    Chapter 7 Computing Upper Bounds for the Packing Density of Congruent Copies of a Convex Body
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    Chapter 8 Two Geometrical Applications of the Semi-random Method
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    Chapter 9 Erdős–Szekeres Theorems for Families of Convex Sets
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    Chapter 10 Configuration Spaces of Equal Spheres Touching a Given Sphere: The Twelve Spheres Problem
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    Chapter 11 Spaces of Convex n -Partitions
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    Chapter 12 New Regular Compounds of 4-Polytopes
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    Chapter 13 Five Essays on the Geometry of László Fejes Tóth
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    Chapter 14 Flavors of Translative Coverings
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    Chapter 15 Incidences Between Points and Lines in Three Dimensions
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    Chapter 16 Incidence Bounds for Complex Algebraic Curves on Cartesian Products
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    Chapter 17 Combinatorial Distance Geometry in Normed Spaces
Attention for Chapter 9: Erdős–Szekeres Theorems for Families of Convex Sets
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Chapter title
Erdős–Szekeres Theorems for Families of Convex Sets
Chapter number 9
Book title
New Trends in Intuitive Geometry
Published by
Springer, Berlin, Heidelberg, January 2018
DOI 10.1007/978-3-662-57413-3_9
Book ISBNs
978-3-66-257412-6, 978-3-66-257413-3
Authors

Andreas F. Holmsen, Holmsen, Andreas F.

View on publisher site

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