出版時間:2003-6 出版社:北京世圖 作者:B.Bollobas 頁數(shù):394
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內(nèi)容概要
Graph theory is a young but rapidly maturing subject. Even during the quarter of a century that I lectured on it in Cambridge, it changed considerably, and I have found that there is a clear need for a text which introduces the reader not only to the well-established results, but to many of the newer developments as well. It is hoped that this volume will go some way towards satisfying that need.
書籍目錄
Apologia Preface I Fundamentals I.1 Definitions I.2 Paths, Cycles, and Trees I.3 Hamilton Cycles and Euler Circuits I.4 Planar Graphs I.5 An Application of Euler Trails to Algebra I.6 Exercises II Electrical Networks II.1 Graphs and Electrical Networks II.2 Squaring the Square II.3 Vector Spaces and Matrices Associated with Graphs II.4 Exercises II.5 Notes III Flows, Connectivity and Matching III.1 Flows in Directed Graphs III.2 Connectivity and Menger‘s Theorem III.3 Matching III.4 Tutte‘s 1-Factor Theorem ……Ⅳ Extremal ProblemsⅤ ColouringⅥ Ramsey TheoryⅦ Random GraphsⅧ Graphs Groups and MatricesⅨ Random Walks on GraphsⅩ The Tutte PolynomialSymbol InedxName IndexSubject Index
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