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Laplacian Spectrum and Graph Structure: Algebraic connectivity and Laplacian Spectral radius of Graphs - Softcover
Synopsis
The Laplacian matrix of a graph and its eigenvalues can be used in several areas of mathematical research and have a physical interpretation in various physical and chemical theories. The related matrix, the adjacency matrix of a graph and its eigenvalues were much more investigated in the past than the Laplacian matrix. However in my opinion the Laplacian spectrum is much more natural and more important than the adjacency matrix spectrum. We have used the standard terminology of graph theory, as it is introduced in most text books on the theory of graphs. We have studied the graph structure related to the second smallest and the largest Laplacian eigenvalues.
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About the Author
Dr. Kamal Lochan Patra Assistant Professor School of Mathematical Sciences National Institute of Science Education and Research Bhubaneswar - 751005 India E-mail: klpatra@niser.ac.in
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Laplacian Spectrum and Graph Structure
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Laplacian Spectrum and Graph Structure: Algebraic connectivity and Laplacian Spectral radius of Graphs
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Laplacian Spectrum and Graph Structure Algebraic connectivity and Laplacian Spectral radius of Graphs
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Laplacian Spectrum and Graph Structure: Algebraic connectivity and Laplacian Spectral radius of Graphs
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Laplacian Spectrum and Graph Structure: Algebraic connectivity and Laplacian Spectral radius of Graphs
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Laplacian Spectrum and Graph Structure
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Taschenbuch. Condition: Neu. This item is printed on demand - it takes 3-4 days longer - Neuware -The Laplacian matrix of a graph and its eigenvalues can be used in several areas of mathematical research and have a physical interpretation in various physical and chemical theories. The related matrix, the adjacency matrix of a graph and its eigenvalues were much more investigated in the past than the Laplacian matrix. However in my opinion the Laplacian spectrum is much more natural and more important than the adjacency matrix spectrum. We have used the standard terminology of graph theory, as it is introduced in most text books on the theory of graphs. We have studied the graph structure related to the second smallest and the largest Laplacian eigenvalues. 96 pp. Englisch. Seller Inventory # 9783843386142
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Laplacian Spectrum and Graph Structure
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Laplacian Spectrum and Graph Structure : Algebraic connectivity and Laplacian Spectral radius of Graphs
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Taschenbuch. Condition: Neu. nach der Bestellung gedruckt Neuware - Printed after ordering - The Laplacian matrix of a graph and its eigenvalues can be used in several areas of mathematical research and have a physical interpretation in various physical and chemical theories. The related matrix, the adjacency matrix of a graph and its eigenvalues were much more investigated in the past than the Laplacian matrix. However in my opinion the Laplacian spectrum is much more natural and more important than the adjacency matrix spectrum. We have used the standard terminology of graph theory, as it is introduced in most text books on the theory of graphs. We have studied the graph structure related to the second smallest and the largest Laplacian eigenvalues. Seller Inventory # 9783843386142
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Laplacian Spectrum and Graph Structure
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Laplacian Spectrum and Graph Structure
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ISBN 10: 3843386145
ISBN 13: 9783843386142
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