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Combinatorial convexity /

B{acute}ar{acute}any, Imre,

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Combinatorial convexity /

紀錄類型:	書目-電子資源 : Monograph/item
正題名/作者:	Combinatorial convexity // Imre B{acute}ar{acute}any.
作者:	B{acute}ar{acute}any, Imre,
面頁冊數:	1 online resource (pages cm.)
標題:	Convex sets. -
電子資源:	https://www.ams.org/ulect/077
電子資源:	https://doi.org/10.1090/ulect/077
ISBN:	9781470467685 (online)

Combinatorial convexity /
B{acute}ar{acute}any, Imre,

Combinatorial convexity /[electronic resource] Imre B{acute}ar{acute}any. - 1 online resource (pages cm.) - University Lecture Series, v. 77.

Includes bibliographical references and index.

Basic concepts

Access is restricted to licensed institutions

Electronic reproduction.
Providence, Rhode Island :
American Mathematical Society.
2021

Mode of access : World Wide Web

ISBN: 9781470467685 (online)Subjects--Topical Terms:

662157
Convex sets.

LC Class. No.: QA640 / .B37 2021

Dewey Class. No.: 516/.08

Combinatorial convexity /
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245 1 0 $a Combinatorial convexity / $h [electronic resource] $c Imre B{acute}ar{acute}any.
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490 0 $a University Lecture Series, $v v. 77
504 $a Includes bibliographical references and index.
505 0 0 $t Basic concepts $t Carath{acute}eodory's theorem $t Radon's theorem $t Topological Radon $t Tverberg's theorem $t General position $t Helly's theorem $t Applications of Helly's theorem $t Fractional Helly $t Colourful Carath{acute}eodory $t Colourful Carath{acute}eodory again $t Colourful Helly $t Tverberg's theorem again $t Colourful Tverberg theorem $t Sarkaria and Kirchberger generalized $t The Erd{dblac}os-Szekers theorem $t The same type lemma $t Better bound for the Erd{dblac}os-Szekeres number $t Covering number, planar case $t The stretched grid $t Covering number, general case $t Upper bound on the covering number $t The point selection theorem $t Homogeneous selection $t Missing few simplices $t Weak $\varepsilon $-nets $t Lower bound on the size of weak $\varepsilon $-nets $t The $(p,q)$ theorem $t The colourful $(p,q)$ theorem $t $d$-intervals $t Halving lines, havling planes $t Convex lattice sets $t Fractional Helly for convex lattice sets
506 1 $a Access is restricted to licensed institutions
533 $a Electronic reproduction. $b Providence, Rhode Island : $c American Mathematical Society. $d 2021
538 $a Mode of access : World Wide Web
588 $a Description based on print version record.
650 0 $a Convex sets. $3 662157
650 0 $a Combinatorial analysis. $3 523878
650 7 $a Convex and discrete geometry -- General convexity -- Convex sets in $n$ dimensions (including convex hypersurfaces). $2 msc $3 3776005
650 7 $a Convex and discrete geometry -- General convexity -- Variants of convex sets (star-shaped, ($m, n$)-convex, etc.). $2 msc $3 3776006
650 7 $a Convex and discrete geometry -- General convexity -- Helly-type theorems and geometric transversal theory. $2 msc $3 3776007
650 7 $a Combinatorics -- Graph theory -- Hypergraphs. $2 msc $3 3776008
650 7 $a Convex and discrete geometry -- Discrete geometry -- Lattices and convex bodies in $n$ dimensions. $2 msc $3 3775733
776 0 $i Print version: $a B{acute}ar{acute}any, Imre, $t Combinatorial convexity / $w (DLC) 2021026891 $x 1047-3998 $z 9781470467098
856 4 $3 Contents $u https://www.ams.org/ulect/077
856 4 $3 Contents $u https://doi.org/10.1090/ulect/077