£174.69

CRC Press Combinatorial Matrix Theory to Laplacian Matrices

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Description

Explore the deep connection between matrix theory and graph theory in this specialized mathematical text. While these two branches of mathematics often appear separate, this book demonstrates how adjacency, Laplacian, and incidence matrices serve as essential tools for representing graphs. By using matrix properties, researchers can gain valuable information regarding graph structures. This volume serves as a comprehensive compilation of significant results concerning Laplacian matrices developed since the mid-1970s. It brings together the work of renowned mathematicians, including Fallat, Fiedler, Grone, Kirkland, Merris, Mohar, Neumann, Shader, and Sunder. This text is a vital resource for those studying discrete mathematics and its applications, providing a clear look at how combinatorial matrix theory provides insight into complex graph properties.

Key Features

Explores the relationship between matrix theory and graph theory through adjacency, Laplacian, and incidence matrices.

Provides a compilation of exciting results concerning Laplacian matrices developed from the mid-1970s to the present.

Includes research and findings from well-known mathematicians such as Fallat, Fiedler, Grone, and Kirkland.

Offers technical insights into how matrix properties provide useful information about graph structures.

Part of the Discrete Mathematics and Its Applications series from CRC Press.

Product Specifications

Format
hardcover
Domain
Amazon UK
Release Date
14 March 2012
Listed Since
25 October 2010

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