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Graph Theory and Its Applications - Rilegato

 
9781584885054: Graph Theory and Its Applications

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Already an international bestseller, with the release of this greatly enhanced second edition, Graph Theory and Its Applications is now an even better choice as a textbook for a variety of courses -- a textbook that will continue to serve your students as a reference for years to come.

The superior explanations, broad coverage, and abundance of illustrations and exercises that positioned this as the premier graph theory text remain, but are now augmented by a broad range of improvements. Nearly 200 pages have been added for this edition, including nine new sections and hundreds of new exercises, mostly non-routine.

What else is new?

  • New chapters on measurement and analytic graph theory
  • Supplementary exercises in each chapter - ideal for reinforcing, reviewing, and testing.
  • Solutions and hints, often illustrated with figures, to selected exercises - nearly 50 pages worth
  • Reorganization and extensive revisions in more than half of the existing chapters for smoother flow of the exposition
  • Foreshadowing - the first three chapters now preview a number of concepts, mostly via the exercises, to pique the interest of reader

    Gross and Yellen take a comprehensive approach to graph theory that integrates careful exposition of classical developments with emerging methods, models, and practical needs. Their unparalleled treatment provides a text ideal for a two-semester course and a variety of one-semester classes, from an introductory one-semester course to courses slanted toward classical graph theory, operations research, data structures and algorithms, or algebra and topology.
  • Le informazioni nella sezione "Riassunto" possono far riferimento a edizioni diverse di questo titolo.

    Contenuti

    INTRODUCTION TO GRAPH MODELS
    Graphs and Digraphs
    Common Families of Graphs
    Graph Modeling Applications
    Walks and Distance
    Paths, Cycles, and Trees
    Vertex and Edge Attributes: More Applications

    STRUCTURE AND REPRESENTATION
    Graph Isomorphism Revised!
    Automorphisms and Symmetry Moved and revised!
    Subgraphs
    Some Graph Operations
    Tests for Non-Isomorphism
    Matrix Representation
    More Graph Operations

    TREES Reorganized and revised!
    Characterizations and Properties of Trees
    Rooted Trees, Ordered Trees, and Binary Trees
    Binary-Tree Traversals
    Binary-Search Trees
    Huffman Trees and Optimal Prefix Codes
    Priority Trees
    Counting Labeled Trees: Prüfer Encoding
    Counting Binary Trees: Catalan Recursion

    SPANNING TREES Reorganized and revised!
    Tree-Growing
    Depth-First and Breadth-First Search
    Minimum Spanning Trees and Shortest Paths
    Applications of Depth-First Search
    Cycles, Edge Cuts, and Spanning Trees
    Graphs and Vector Spaces
    Matroids and the Greedy Algorithm

    CONNECTIVITY Revised!
    Vertex- and Edge-Connectivity
    Constructing Reliable Networks
    Max-Min Duality and Menger's Theorems
    Block Decompositions

    OPTIMAL GRAPH TRAVERSALS
    Eulerian Trails and Tours
    DeBruijn Sequences and Postman Problems
    Hamiltonian Paths and Cycles
    Gray Codes and Traveling Salesman Problems

    PLANARITY AND KURATOWSKI'S THEOREM Reorganized and revised!
    Planar Drawings and Some Basic Surfaces
    Subdivision and Homeomorphism
    Extending Planar Drawings
    Kuratowski's Theorem
    Algebraic Tests for Planarity
    Planarity Algorithm
    Crossing Numbers and Thickness

    DRAWING GRAPHS AND MAPS Reorganized and revised!
    The Topology of Low Dimensions
    Higher-Order Surfaces
    Mathematical Model for Drawing Graphs
    Regular Maps on a Sphere
    Imbeddings on Higher-Order Surfaces
    Geometric Drawings of Graphs New!

    GRAPH COLORINGS
    Vertex-Colorings
    Map-Colorings
    Edge-Colorings
    Factorization New!

    MEASUREMENT AND MAPPINGS New Chapter!
    Distance in Graphs New!
    Domination in Graphs New!
    Bandwidth New!
    Intersection Graphs New!
    Linear Graph Mappings Moved and revised!
    Modeling Network Emulation Moved and revised!

    ANALYTIC GRAPH THEORY New Chapter!
    Ramsey Graph Theory New!
    Extremal Graph Theory New!
    Random Graphs New!

    SPECIAL DIGRAPH MODELS Reorganized and revised!
    Directed Paths and Mutual Reachability
    Digraphs as Models for Relations
    Tournaments
    Project Scheduling and Critical Paths
    Finding the Strong Components of a Digraph

    NETWORK FLOWS AND APPLICATIONS
    Flows and Cuts in Networks
    Solving the Maximum-Flow Problem
    Flows and Connectivity
    Matchings, Transversals, and Vertex Covers

    GRAPHICAL ENUMERATION Reorganized and revised!
    Automorphisms of Simple Graphs
    Graph Colorings and Symmetry
    Burnside's Lemma
    Cycle-Index Polynomial of a Permutation Group
    More Counting, Including Simple Graphs
    Polya-Burnside Enumeration

    ALGEBRAIC SPECIFICATION OF GRAPHS
    Cyclic Voltages
    Cayley Graphs and Regular Voltages
    Permutation Voltages
    Symmetric Graphs and Parallel Architectures
    Interconnection-Network Performance

    NON-PLANAR LAYOUTS Reorganized and revised!
    Representing Imbeddings by Rotations
    Genus Distribution of a Graph
    Voltage-Graph Specification of Graph Layouts
    Non KVL Imbedded Voltage Graphs
    Heawood Map-Coloring Problem

    APPENDIX
    Logic Fundamentals
    Relations and Functions
    Some Basic Combinatorics
    Algebraic Structures
    Algorithmic Complexity
    Supplementary Reading

    BIBLIOGRAPHY
    General Reading
    References

    SOLUTIONS AND HINTS New!

    INDEXES
    Index of Applications
    Index of Algorithms
    Index of Notations
    General Index

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