Description

Book Synopsis
This book presents and illustrates the main tools and ideas of algebraic graph theory, with a primary emphasis on current rather than classical topics. It is designed to offer self-contained treatment of the topic, with strong emphasis on concrete examples.

Trade Review

C. Godsil and G.F. Royle

Algebraic Graph Theory

"A welcome addition to the literature . . . beautifully written and wide-ranging in its coverage."—MATHEMATICAL REVIEWS

"An accessible introduction to the research literature and to important open questions in modern algebraic graph theory"—L'ENSEIGNEMENT MATHEMATIQUE



Table of Contents
* Graphs * Groups * Transitive Graphs * Arc-Transitive Graphs * Generalized Polygons and Moore Graphs * Homomorphisms * Kneser Graphs * Matrix Theory * Interlacing * Strongly Regular Graphs * Two-Graphs * Line Graphs and Eigenvalues * The Laplacian of a Graph * Cuts and Flows * The Rank Polynomial * Knots * Knots and Eulerian Cycles * Glossary of Symbols * Index

Algebraic Graph Theory

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Order before 4pm tomorrow for delivery by Mon 19 Jan 2026.

A Paperback by Chris Godsil, Gordon F. Royle

15 in stock


    View other formats and editions of Algebraic Graph Theory by Chris Godsil

    Publisher: Springer New York
    Publication Date: 4/20/2001 12:00:00 AM
    ISBN13: 9780387952208, 978-0387952208
    ISBN10: 0387952209

    Description

    Book Synopsis
    This book presents and illustrates the main tools and ideas of algebraic graph theory, with a primary emphasis on current rather than classical topics. It is designed to offer self-contained treatment of the topic, with strong emphasis on concrete examples.

    Trade Review

    C. Godsil and G.F. Royle

    Algebraic Graph Theory

    "A welcome addition to the literature . . . beautifully written and wide-ranging in its coverage."—MATHEMATICAL REVIEWS

    "An accessible introduction to the research literature and to important open questions in modern algebraic graph theory"—L'ENSEIGNEMENT MATHEMATIQUE



    Table of Contents
    * Graphs * Groups * Transitive Graphs * Arc-Transitive Graphs * Generalized Polygons and Moore Graphs * Homomorphisms * Kneser Graphs * Matrix Theory * Interlacing * Strongly Regular Graphs * Two-Graphs * Line Graphs and Eigenvalues * The Laplacian of a Graph * Cuts and Flows * The Rank Polynomial * Knots * Knots and Eulerian Cycles * Glossary of Symbols * Index

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