Selected Topics From Algebraic Graph Theory


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Topics in Algebraic Graph Theory


Topics in Algebraic Graph Theory

Author: Lowell W. Beineke

language: en

Publisher: Cambridge University Press

Release Date: 2004-10-04


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There is no other book with such a wide scope of both areas of algebraic graph theory.

Graphs and Matrices


Graphs and Matrices

Author: Ravindra B. Bapat

language: en

Publisher: Springer

Release Date: 2014-09-19


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This new edition illustrates the power of linear algebra in the study of graphs. The emphasis on matrix techniques is greater than in other texts on algebraic graph theory. Important matrices associated with graphs (for example, incidence, adjacency and Laplacian matrices) are treated in detail. Presenting a useful overview of selected topics in algebraic graph theory, early chapters of the text focus on regular graphs, algebraic connectivity, the distance matrix of a tree, and its generalized version for arbitrary graphs, known as the resistance matrix. Coverage of later topics include Laplacian eigenvalues of threshold graphs, the positive definite completion problem and matrix games based on a graph. Such an extensive coverage of the subject area provides a welcome prompt for further exploration. The inclusion of exercises enables practical learning throughout the book. In the new edition, a new chapter is added on the line graph of a tree, while some results in Chapter 6 on Perron-Frobenius theory are reorganized. Whilst this book will be invaluable to students and researchers in graph theory and combinatorial matrix theory, it will also benefit readers in the sciences and engineering.

Algebraic Graph Theory


Algebraic Graph Theory

Author: Ulrich Knauer

language: en

Publisher: Walter de Gruyter GmbH & Co KG

Release Date: 2019-10-08


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Graph models are extremely useful for a large number of applications as they play an important role as structuring tools. They allow to model net structures – like roads, computers, telephones, social networks – instances of abstract data structures – like lists, stacks, trees – and functional or object oriented programming. The focus of this highly self-contained book is on homomorphisms and endomorphisms, matrices and eigenvalues.