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lgli/M_Mathematics/MA_Algebra/MAc_Combinatorics/Chartrand G., Zhang P. Chromatic graph theory (CRC, 2009)(ISBN 1584888008)(498s)_MAc_.pdf
Chromatic Graph Theory (Discrete Mathematics and Its Applications) 🔍
Gary Chartrand, Mathematiker; Ping Zhang Chapman and Hall/CRC, Discrete mathematics and its applications, 1, 2009
英语 [en] · PDF · 3.6MB · 2009 · 📘 非小说类图书 · 🚀/duxiu/lgli/lgrs/nexusstc/zlib · Save
描述
Beginning with the origin of the four color problem in 1852, the field of graph colorings has developed into one of the most popular areas of graph theory. Introducing graph theory with a coloring theme, **Chromatic Graph Theory explores connections between major topics in graph theory and graph colorings as well as emerging topics.**
This self-contained book first presents various fundamentals of graph theory that lie outside of graph colorings, including basic terminology and results, trees and connectivity, Eulerian and Hamiltonian graphs, matchings and factorizations, and graph embeddings. The remainder of the text deals exclusively with graph colorings. It covers vertex colorings and bounds for the chromatic number, vertex colorings of graphs embedded on surfaces, and a variety of restricted vertex colorings. The authors also describe edge colorings, monochromatic and rainbow edge colorings, complete vertex colorings, several distinguishing vertex and edge colorings, and many distance-related vertex colorings.
With historical, applied, and algorithmic discussions, this text offers a solid introduction to one of the most popular areas of graph theory.
备用文件名
lgrsnf/M_Mathematics/MA_Algebra/MAc_Combinatorics/Chartrand G., Zhang P. Chromatic graph theory (CRC, 2009)(ISBN 1584888008)(498s)_MAc_.pdf
备用文件名
nexusstc/Chromatic Graph Theory/8e9cd862196fa05cef56433177c1e9ce.pdf
备用文件名
zlib/Science (General)/Gary Chartrand, Ping Zhang/Chromatic graph theory_503421.pdf
备选作者
Gary Chartrand, Ping Zhang, Zhang, Ping
备选作者
Chartrand, Gary, Zhang, Ping
备选作者
Gary Chartrand; Chang P'ing
备用出版商
CRC Press : Taylor & Francis : Chapman & Hall Book
备用出版商
Taylor & Francis Group,LLC
备用出版商
Taylor & Francis Ltd
备用出版商
Psychology Press Ltd
备用出版商
CRC Press LLC
备用版本
Discrete mathematics and its applications, Boca Raton, London, New York, cop. 2009
备用版本
Discrete mathematics and its applications, Boca Raton, Florida, 2009
备用版本
Discrete Mathematics and Its Applications, 53, Hoboken, 2008
备用版本
Discrete mathematics and its applications, 1, 2008
备用版本
United Kingdom and Ireland, United Kingdom
备用版本
CRC Press (Unlimited), Boca Raton, 2009
备用版本
United States, United States of America
备用版本
September 15, 2008
备用版本
1, PS, 2008
元数据中的注释
Kolxo3 -- 25
元数据中的注释
lg71557
元数据中的注释
{"edition":"1","isbns":["0367838249","0429138563","1584888008","1584888016","9780367838249","9780429138560","9781584888000","9781584888017"],"last_page":498,"publisher":"Chapman and Hall/CRC","series":"Discrete mathematics and its applications"}
元数据中的注释
Includes bibliographical references and index.
备用描述
<p><p>beginning With The Origin Of The Four Color Problem In 1852, The Field Of Graph Colorings Has Developed Into One Of The Most Popular Areas Of Graph Theory. Introducing Graph Theory With A Coloring Theme, <b>chromatic Graph Theory</b> Explores Connections Between Major Topics In Graph Theory And Graph Colorings As Well As Emerging Topics.<p>this Self-contained Book First Presents Various Fundamentals Of Graph Theory That Lie Outside Of Graph Colorings, Including Basic Terminology And Results, Trees And Connectivity, Eulerian And Hamiltonian Graphs, Matchings And Factorizations, And Graph Embeddings. The Remainder Of The Text Deals Exclusively With Graph Colorings. It Covers Vertex Colorings And Bounds For The Chromatic Number, Vertex Colorings Of Graphs Embedded On Surfaces, And A Variety Of Restricted Vertex Colorings. The Authors Also Describe Edge Colorings, Monochromatic And Rainbow Edge Colorings, Complete Vertex Colorings, Several Distinguishing Vertex And Edge Colorings, And Many Distance-related Vertex Colorings.<p>with Historical, Applied, And Algorithmic Discussions, This Text Offers A Solid Introduction To One Of The Most Popular Areas Of Graph Theory.</p>
开源日期
2009-07-20
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