Sinossi
This volume covers the principal branches of graph theory in more than a thousand exercises of varying complexity. Each section starts with the main definitions and a brief theoretical discussion, which will serve as a reminder when solving the problems. Answers and hints are supplied separately. Topics include trees, independence and coverings, matchings, tours, planarity, colourings, degree sequences, connectivity, digraphs and hypergraphs. This work is intended for researchers, lecturers and graduate students in graph theory, combinatorics, VLSI design, circuits and systems, and mathematical programming and optimization.
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Contenuti
Introduction. 1. ABC of Graph Theory. 2. Trees. 3. Independence and Coverings. 4. Connectivity. 5. Matroids. 6. Planarity. 7. Graph Traversals. 8. Degree Sequences. 9. Graph Colorings. 10. Directed Graphs. 11. Hypergraphs. Answers to Chapter 1: ABC of Graph Theory. Answers to Chapter 2: Trees. Answers to Chapter 3: Independence and Coverings. Answers to Chapter 4: Connectivity. Answers to Chapter 5: Matroids. Answers to Chapter 6: Planarity. Answers to Chapter 7: Graph Traversals. Answers to Chapter 8: Degree Sequences. Answers to Chapter 9: Graph Colorings. Answers to Chapter 10: Directed Graphs. Answers to Chapter 11: Hypergraphs. Bibliography. Index. Notations.
Product Description
Book by Melnikov O Sarvanov V Tyshkevich RI Yemelichev Vla
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Buch. Condizione: Neu. This item is printed on demand - it takes 3-4 days longer - Neuware -This book supplements the textbook of the authors' Lectures on Graph The ory' [6] by more than thousand exercises of varying complexity. The books match each other in their contents, notations, and terminology. The authors hope that both students and lecturers will find this book helpful for mastering and verifying the understanding of the peculiarities of graphs. The exercises are grouped into eleven chapters and numerous sections accord ing to the topics of graph theory: paths, cycles, components, subgraphs, re constructibility, operations on graphs, graphs and matrices, trees, independence, matchings, coverings, connectivity, matroids, planarity, Eulerian and Hamiltonian graphs, degree sequences, colorings, digraphs, hypergraphs. Each section starts with main definitions and brief theoretical discussions. They constitute a minimal background, just a reminder, for solving the exercises. the presented facts and a more extended exposition may be found in Proofs of the mentioned textbook of the authors, as well as in many other books in graph theory. Most exercises are supplied with answers and hints. In many cases complete solutions are given. At the end of the book you may find the index of terms and the glossary of notations. The 'Bibliography' list refers only to the books used by the authors during the preparation of the exercisebook. Clearly, it mentions only a fraction of available books in graph theory. The invention of the authors was also driven by numerous journal articles, which are impossible to list here. 364 pp. Englisch. Codice articolo 9780792349068
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Condizione: Sehr gut. Zustand: Sehr gut | Seiten: 364 | Sprache: Englisch | Produktart: Bücher | This book supplements the textbook of the authors" Lectures on Graph The ory" [6] by more than thousand exercises of varying complexity. The books match each other in their contents, notations, and terminology. The authors hope that both students and lecturers will find this book helpful for mastering and verifying the understanding of the peculiarities of graphs. The exercises are grouped into eleven chapters and numerous sections accord ing to the topics of graph theory: paths, cycles, components, subgraphs, re constructibility, operations on graphs, graphs and matrices, trees, independence, matchings, coverings, connectivity, matroids, planarity, Eulerian and Hamiltonian graphs, degree sequences, colorings, digraphs, hypergraphs. Each section starts with main definitions and brief theoretical discussions. They constitute a minimal background, just a reminder, for solving the exercises. the presented facts and a more extended exposition may be found in Proofs of the mentioned textbook of the authors, as well as in many other books in graph theory. Most exercises are supplied with answers and hints. In many cases complete solutions are given. At the end of the book you may find the index of terms and the glossary of notations. The "Bibliography" list refers only to the books used by the authors during the preparation of the exercisebook. Clearly, it mentions only a fraction of available books in graph theory. The invention of the authors was also driven by numerous journal articles, which are impossible to list here. Codice articolo 1626061/202
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Condizione: New. Covers the principal branches of graph theory in more than a thousand exercises of varying complexity. This work includes topics such as trees, independence and coverings, matchings, tours, planarity, colourings, degree sequences, connectivity, digraphs and hypergraphs. It is suitable for researchers, lecturers and graduate students. Series: Texts in the Mathematical Sciences. Num Pages: 356 pages, biography. BIC Classification: PBV. Category: (P) Professional & Vocational; (UP) Postgraduate, Research & Scholarly. Dimension: 234 x 156 x 20. Weight in Grams: 686. . 1998. Hardback. . . . . Codice articolo V9780792349068
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Buch. Condizione: Neu. This item is printed on demand - Print on Demand Titel. Neuware -This book supplements the textbook of the authors' Lectures on Graph The ory' [6] by more than thousand exercises of varying complexity. The books match each other in their contents, notations, and terminology. The authors hope that both students and lecturers will find this book helpful for mastering and verifying the understanding of the peculiarities of graphs. The exercises are grouped into eleven chapters and numerous sections accord ing to the topics of graph theory: paths, cycles, components, subgraphs, re constructibility, operations on graphs, graphs and matrices, trees, independence, matchings, coverings, connectivity, matroids, planarity, Eulerian and Hamiltonian graphs, degree sequences, colorings, digraphs, hypergraphs. Each section starts with main definitions and brief theoretical discussions. They constitute a minimal background, just a reminder, for solving the exercises. the presented facts and a more extended exposition may be found in Proofs of the mentioned textbook of the authors, as well as in many other books in graph theory. Most exercises are supplied with answers and hints. In many cases complete solutions are given. At the end of the book you may find the index of terms and the glossary of notations. The 'Bibliography' list refers only to the books used by the authors during the preparation of the exercisebook. Clearly, it mentions only a fraction of available books in graph theory. The invention of the authors was also driven by numerous journal articles, which are impossible to list here.Springer-Verlag KG, Sachsenplatz 4-6, 1201 Wien 364 pp. Englisch. Codice articolo 9780792349068
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