Topics in graph theory
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Item type | Current library | Call number | Status | Date due | Barcode |
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NISER LIBRARY | 519.17 GRO-T (Browse shelf(Opens below)) | Available | 25727 |
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519.17 GOD-A Algebraic graph theory | 519.17 GOD-A Algebraic graph theory | 519.17 GOD-A Algebraic graph theory | 519.17 GRO-T Topics in graph theory | 519.17 HAL-E Eigenspaces of graphs | 519.17 HAR-G Graph theory | 519.17 HAR-G Graph theory |
"The textbook is built in part from previous editions of the author's best-selling, Graph Theory and Its Applications. That book has now been aimed more directly at the undergraduate course. More advanced topics were removed from the new, Third Edition, and now appear here in a book for a first graduate or second undergraduate course"-- galley.
Includes bibliographical references and index.
The interplay continues to grow between graph theory and a wide variety of models and applications in mathematics, computer science, operations research, and the natural and social sciences.
Topics in Graph Theory is geared toward the more mathematically mature student. The first three chapters provide the basic definitions and theorems of graph theory and the remaining chapters introduce a variety of topics and directions for research. These topics draw on numerous areas of theoretical and applied mathematics, including combinatorics, probability, linear algebra, group theory, topology, operations research, and computer science. This makes the book appropriate for a first course at the graduate level or as a second course at the undergraduate level.
The authors build upon material previously published in Graph Theory and Its Applications, Third Edition, by the same authors. That text covers material for both an undergraduate and graduate course, while this book builds on and expands the graduate-level material.
Features : Extensive exercises and applications. Flexibility: appropriate for either a first course at the graduate level or an advanced course at the undergraduate level. Opens avenues to a variety of research areas in graph theory. Emphasis on topological and algebraic graph theory.
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