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Algebraic Graph Theory (Graduate Texts in Mathematics)

Authors: Chris Godsil, Gordon Royle
Paper Quality: Imported white paper
Category: Graph Theory, Algebra, Pure Mathematics
Recommended For:
MSc/PhD Mathematics and Computer Science students, researchers in graph theory, algebraic combinatorics, and advanced learners preparing for research-level work in mathematics.

Key Points:

  1. Bridges Algebra and Graph Theory
    Focuses on how algebraic tools (such as linear algebra and group theory) can be applied to solve graph-theoretical problems.

  2. Spectral Graph Theory
    In-depth exploration of eigenvalues and eigenvectors of graphs, adjacency matrices, Laplacians, and their applications.

  3. Covers Automorphisms and Symmetry
    Discusses the role of graph automorphisms and group actions in understanding graph structure.

  4. Rich with Examples and Theorems
    Contains numerous examples, proofs, and exercises that deepen understanding and encourage mathematical thinking.

  5. Research-Level Text
    Suitable for graduate courses or as a reference for researchers in combinatorics, discrete mathematics, and theoretical computer science.

  6. Part of Springer’s Renowned Series
    Published under the Graduate Texts in Mathematics series by Springer, known for high academic standards and rigorous content.

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Writer                             Chris Godsil (Author), Gordon F. Royle (Author)

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