Coloring Mixed Hypergraphs: Theory, Algorithms, and Applications Book

Name: Coloring Mixed Hypergraphs: Theory, Algorithms, and Applications,
SKU: 9780821828120
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Coloring Mixed Hypergraphs: Theory, Algorithms, and Applications, The theory of graph coloring has existed for more than 150 years. Historically, graph coloring involved finding the minimum number of colors to be assigned to the vertices so that adjacent vertices would have different colors. From this modest beginning, , Coloring Mixed Hypergraphs: Theory, Algorithms, and Applications

3 out of 5 stars based on 2 reviews

Coloring Mixed Hypergraphs: Theory, Algorithms, and Applications
Written by author Vitaly I. Voloshin
Published by American Mathematical Society, August 2002
The theory of graph coloring has existed for more than 150 years. Historically, graph coloring involved finding the minimum number of colors to be assigned to the vertices so that adjacent vertices would have different colors. From this modest beginning,

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Preface
Introduction 1
Ch. 1 The Lower Chromatic Number of a Hypergraph 11
Ch. 2 Mixed Hypergraphs and the Upper Chromatic Number 27
Ch. 3 Uncolorable Mixed Hypergraphs 45
Ch. 4 Uniquely Colorable Mixed Hypergraphs 59
Ch. 5 C-perfect Mixed Hypergraphs 79
Ch. 6 Gaps in the Chromatic Spectrum 89
Ch. 7 Interval Mixed Hypergraphs 101
Ch. 8 Pseudo-chordal Mixed Hypergraphs 107
Ch. 9 Circular Mixed Hypergraphs 119
Ch. 10 Planar Mixed Hypergraphs 129
Ch. 11 Coloring Block Designs as Mixed Hypergraphs 141
Ch. 12 Modelling with Mixed Hypergraphs 155
Bibliography 171
List of Figures 179
Index 181

Title: Coloring Mixed Hypergraphs: Theory, Algorithms, and Applications

Item Number: 9780821828120

Publication Date: August 2002

Number: 1

Product Description: Full Name: Coloring Mixed Hypergraphs: Theory, Algorithms, and Applications; Short Name:Coloring Mixed Hypergraphs

Universal Product Code (UPC): 9780821828120

WonderClub Stock Keeping Unit (WSKU): 9780821828120

Rating: 3/5 based on 2 Reviews

Image Location: https://wonderclub.com/images/covers/81/20/9780821828120.jpg

Category: Media >> Books

Weight: 0.200 kg (0.44 lbs)

Width: 70.000 cm (27.56 inches)

Heigh : 10.000 cm (3.94 inches)

Depth: 7.500 cm (2.95 inches)

Date Added: August 25, 2020, Added By: Ross

Date Last Edited: August 25, 2020, Edited By: Ross

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Coloring Mixed Hypergraphs: Theory, Algorithms, and Applications, The theory of graph coloring has existed for more than 150 years. Historically, graph coloring involved finding the minimum number of colors to be assigned to the vertices so that adjacent vertices would have different colors. From this modest beginning, , Coloring Mixed Hypergraphs: Theory, Algorithms, and Applications

Add Coloring Mixed Hypergraphs: Theory, Algorithms, and Applications, The theory of graph coloring has existed for more than 150 years. Historically, graph coloring involved finding the minimum number of colors to be assigned to the vertices so that adjacent vertices would have different colors. From this modest beginning, , Coloring Mixed Hypergraphs: Theory, Algorithms, and Applications to the inventory that you are selling on WonderClub

Add Coloring Mixed Hypergraphs: Theory, Algorithms, and Applications, The theory of graph coloring has existed for more than 150 years. Historically, graph coloring involved finding the minimum number of colors to be assigned to the vertices so that adjacent vertices would have different colors. From this modest beginning, , Coloring Mixed Hypergraphs: Theory, Algorithms, and Applications to your collection on WonderClub

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	Preface
	Introduction	1
Ch. 1	The Lower Chromatic Number of a Hypergraph	11
Ch. 2	Mixed Hypergraphs and the Upper Chromatic Number	27
Ch. 3	Uncolorable Mixed Hypergraphs	45
Ch. 4	Uniquely Colorable Mixed Hypergraphs	59
Ch. 5	C-perfect Mixed Hypergraphs	79
Ch. 6	Gaps in the Chromatic Spectrum	89
Ch. 7	Interval Mixed Hypergraphs	101
Ch. 8	Pseudo-chordal Mixed Hypergraphs	107
Ch. 9	Circular Mixed Hypergraphs	119
Ch. 10	Planar Mixed Hypergraphs	129
Ch. 11	Coloring Block Designs as Mixed Hypergraphs	141
Ch. 12	Modelling with Mixed Hypergraphs	155
	Bibliography	171
	List of Figures	179
	Index	181