Topics Combinatorics Graph Theory (58 results)

Hardback. Condition: Fair. The first half of the book walks the reader through methods of counting, both direct elementary methods and the more advanced method of generating functions. Then, in the second half of the book, the reader learns how to apply these methods to fascinating objects, such as graphs, designs, random variables, partially ordered sets, and algorithms. In short, the first half emphasizes depth by discussing counting methods at length; the second half aims for breadth, by showing how numerous the applications of our methods are.New to this fifth edition of A Walk Through Combinatorics is the addition of Instant Check exercises -- more than a hundred in total -- which are located at the end of most subsections. As was the case for all previous editions, the exercises sometimes contain new material that was not discussed in the text, allowing instructors to spend more time on a given topic if they wish to do so. With a thorough introduction into enumeration and graph theory, as well as a chapter on permutation patterns (not often covered in other textbooks), this book is well suited for any undergraduate introductory combinatorics class.…

Hardback. Condition: Very Good. The first half of the book walks the reader through methods of counting, both direct elementary methods and the more advanced method of generating functions. Then, in the second half of the book, the reader learns how to apply these methods to fascinating objects, such as graphs, designs, random variables, partially ordered sets, and algorithms. In short, the first half emphasizes depth by discussing counting methods at length; the second half aims for breadth, by showing how numerous the applications of our methods are.New to this fifth edition of A Walk Through Combinatorics is the addition of Instant Check exercises -- more than a hundred in total -- which are located at the end of most subsections. As was the case for all previous editions, the exercises sometimes contain new material that was not discussed in the text, allowing instructors to spend more time on a given topic if they wish to do so. With a thorough introduction into enumeration and graph theory, as well as a chapter on permutation patterns (not often covered in other textbooks), this book is well suited for any undergraduate introductory combinatorics class. …

hardcover. Condition: Good. 5th Edition. Ships in a BOX from Central Missouri! May not include working access code. Will not include dust jacket. Has used sticker(s) and some writing or highlighting. UPS shipping for most packages, (Priority Mail for AK/HI/APO/PO Boxes).

Hardcover. Condition: New. ISBN:9788119662081.

Hardcover. Condition: Very Good.

Hardcover. Condition: New. This book "Topics in Combinatorics and Graph Theory" covers all the basics of both topics that are sequenced to flow the understanding of advances. Mathematical concepts are explained with examples and explanations are provided at appropriate places to enhance readability and ease of understanding. The examples and exercises include problems of varying difficulty. Each topic in the book has been presented in a comprehensive manner so as to cross over to some advanced concepts gradually. Some relevant applications have also been presented for the interest of academic researchers and industry. The content of the book is good enough for self-study for students at UG and PG level. Some of the salient features are: The book presents concepts in a concise and clear manner. Results that are fundamental to understand enumerative combinatorics and graph structures are given and proved. The book has adequate basics needed to learn/teach the content. The readability is enhanced via examples at appropriate places. Every Chapter has doable exercise. Each chapter includes a good introduction and concludes with notes. Increased coverage of topics in both combinatorics and graph theory. Some standard algorithms on these topics are included. Contents Part I: Combinatorics 1 Basics of Counting 2 Induction and Pigeon Hole Principle 3 Binomial Theorem and Binomial Identities 4 Partitions 5 Permutations, Combinations and Cycles 6 Generating Functions 7 Recurrence Relations 8 Inclusion Exclusion Principle 9 Partial Order and Lattices 10 Polya's Theory 11 More on Counting 12 Discrete Probability Part II: Graph Theory 13 Basic Concepts 14 Paths Connectedness 15 Trees 16 Connectivity 17 Eulerian and Hamiltonian Graphs 18 Planar Graphs 19 Independent Sets, Coverings and Matchings 20 Graph Coloring 21 Ramsey Numbers and Ramsey Graphs 22 Spectral Properties of Graphs 23 Directed Graphs and Graph Algorithms, Bibliography, Index.…

Condition: New.

HRD. Condition: New. New Book. Shipped from UK. Established seller since 2000.

Hardcover. Condition: Gut. Heidelberg, Physica (1990). 1 portrait. XIX, 792 p. Hardbound. Incl. bibliography of Ringel.- Small ownership inscription on flyleaves and titel, margins slightly browned.

HRD. Condition: New. New Book. Shipped from UK. Established seller since 2000.

hardcover. Condition: New. 5th Edition. Ships in a BOX from Central Missouri! UPS shipping for most packages, (Priority Mail for AK/HI/APO/PO Boxes).

Condition: As New. Unread book in perfect condition.

Condition: New.

Condition: New.

Condition: New.

Taschenbuch. Condition: Neu. Druck auf Anfrage Neuware - Printed after ordering - The book covers all the basics of both the topics. The topics are sequenced in such amanner that there is a flow in understanding the advances.The first and second chapters cover all the basic methods and tools for counting.Chapter 3 is on binomial theorem and binomial identities.Topics such as partitions, permutations on multisets, generating functions, recurrence relation,principle of inclusion exclusion, repeated counting, partially ordered sets and Mobius inversion, Polya's countingare covered in different chapters. Some basic chapters have some worked-out exercise. Information on Catalan numbers,Eulerian Numbers, Narayana Numbers, and Schroder Number are given in a chapter. The topic on 'discrete probability' coversthe connection between counting techniques and probability theory.There second part of the book covers topics in graph theory such as basics of graphs, trees,bipartite graphs,matching , planar graphs, Euler and Hamilton graphs, graph coloring, Ramsey theory, spectral properties, and somegraph algorithms.Adequate exercise and examples are provided so as to enhance the reader's interest and understanding.Some interesting concepts like high hamiltonicity, power of graphs, domination, and matrix tree theorem are introduced.…

Condition: New.

Condition: New.

Condition: As New. Unread book in perfect condition.

Buch. Condition: Neu. Neuware -The book covers all the basics of both the topics. The topics are sequenced in such amanner that there is a flow in understanding the advances.The first and second chapters cover all the basic methods and tools for counting.Chapter 3 is on binomial theorem and binomial identities.Topics such as partitions, permutations on multisets, generating functions, recurrence relation,principle of inclusion exclusion, repeated counting, partially ordered sets and Mobius inversion, Polya's countingare covered in different chapters. Some basic chapters have some worked-out exercise. Information on Catalan numbers,Eulerian Numbers, Narayana Numbers, and Schroder Number are given in a chapter. The topic on 'discrete probability' coversthe connection between counting techniques and probability theory.There second part of the book covers topics in graph theory such as basics of graphs, trees,bipartite graphs,matching , planar graphs, Euler and Hamilton graphs, graph coloring, Ramsey theory, spectral properties, and somegraph algorithms.Adequate exercise and examples are provided so as to enhance the reader's interest and understanding.Some interesting concepts like high hamiltonicity, power of graphs, domination, and matrix tree theorem are introduced. 464 pp. Englisch.…

Buch. Condition: Neu. Neuware -The book covers all the basics of both the topics. The topics are sequenced in such amanner that there is a flow in understanding the advances.The first and second chapters cover all the basic methods and tools for counting.Chapter 3 is on binomial theorem and binomial identities.Topics such as partitions, permutations on multisets, generating functions, recurrence relation,principle of inclusion exclusion, repeated counting, partially ordered sets and Mobius inversion, Polya's countingare covered in different chapters. Some basic chapters have some worked-out exercise. Information on Catalan numbers,Eulerian Numbers, Narayana Numbers, and Schroder Number are given in a chapter. The topic on 'discrete probability' coversthe connection between counting techniques and probability theory.There second part of the book covers topics in graph theory such as basics of graphs, trees,bipartite graphs,matching , planar graphs, Euler and Hamilton graphs, graph coloring, Ramsey theory, spectral properties, and somegraph algorithms.Adequate exercise and examples are provided so as to enhance the reader's interest and understanding.Some interesting concepts like high hamiltonicity, power of graphs, domination, and matrix tree theorem are introduced. 464 pp. Englisch.…

Physica, Heidelberg, 1990. XIX, 792 S. mit Abb., Leinen---- mit ganzseitiger Widmung von Rainer Bodendiek auf Vorsatz/ Text englisch - 1460 Gramm.

Buch. Condition: Neu. Neuware -The book covers all the basics of both the topics. The topics are sequenced in such a manner that there is a flow in understanding the advances. The first and second chapters cover all the basic methods and tools for counting. Chapter 3 is on binomial theorem and binomial identities. Topics such as partitions, permutations on multisets, generating functions, recurrence relation, principle of inclusion exclusion, repeated counting, partially ordered sets and Mobius inversion, Polya's counting are covered in different chapters. Some basic chapters have some worked-out exercise. Information on Catalan numbers, Eulerian Numbers, Narayana Numbers, and Schroder Number are given in a chapter. The topic on 'discrete probability' covers the connection between counting techniques and probability theory.There second part of the book covers topics in graph theory such as basics of graphs, trees,bipartite graphs, matching , planar graphs, Euler and Hamilton graphs, graph coloring, Ramsey theory, spectral properties, and some graph algorithms.Adequate exercise and examples are provided so as to enhance the reader's interest and understanding. Some interesting concepts like high hamiltonicity, power of graphs, domination, and matrix tree theorem are introduced.…

Condition: New. In.

HRD. Condition: New. New Book. Shipped from UK. Established seller since 2000.

Taschenbuch. Condition: Neu. Topics in Combinatorics and Graph Theory | R. Rama | Taschenbuch | x | Englisch | 2026 | Springer | EAN 9783031742545 | Verantwortliche Person für die EU: Springer Verlag GmbH, Tiergartenstr. 17, 69121 Heidelberg, juergen[dot]hartmann[at]springer[dot]com | Anbieter: preigu. …

HRD. Condition: New. New Book. Shipped from UK. Established seller since 2000.

Buch. Condition: Neu. Neuware - The book covers all the basics of both the topics. The topics are sequenced in such amanner that there is a flow in understanding the advances.The first and second chapters cover all the basic methods and tools for counting.Chapter 3 is on binomial theorem and binomial identities.Topics such as partitions, permutations on multisets, generating functions, recurrence relation,principle of inclusion exclusion, repeated counting, partially ordered sets and Mobius inversion, Polya's countingare covered in different chapters. Some basic chapters have some worked-out exercise. Information on Catalan numbers,Eulerian Numbers, Narayana Numbers, and Schroder Number are given in a chapter. The topic on 'discrete probability' coversthe connection between counting techniques and probability theory.There second part of the book covers topics in graph theory such as basics of graphs, trees,bipartite graphs,matching , planar graphs, Euler and Hamilton graphs, graph coloring, Ramsey theory, spectral properties, and somegraph algorithms.Adequate exercise and examples are provided so as to enhance the reader's interest and understanding.Some interesting concepts like high hamiltonicity, power of graphs, domination, and matrix tree theorem are introduced.…

hardcover. Condition: New.

Hardback. Condition: New. The first half of the book walks the reader through methods of counting, both direct elementary methods and the more advanced method of generating functions. Then, in the second half of the book, the reader learns how to apply these methods to fascinating objects, such as graphs, designs, random variables, partially ordered sets, and algorithms. In short, the first half emphasizes depth by discussing counting methods at length; the second half aims for breadth, by showing how numerous the applications of our methods are.New to this fifth edition of A Walk Through Combinatorics is the addition of Instant Check exercises - more than a hundred in total - which are located at the end of most subsections. As was the case for all previous editions, the exercises sometimes contain new material that was not discussed in the text, allowing instructors to spend more time on a given topic if they wish to do so. With a thorough introduction into enumeration and graph theory, as well as a chapter on permutation patterns (not often covered in other textbooks), this book is well suited for any undergraduate introductory combinatorics class.…