Isospectral Transformations: A New Approach to Analyzing Multidimensional Systems and Networks - Springer Monographs in Mathematics (Paperback)
  • Isospectral Transformations: A New Approach to Analyzing Multidimensional Systems and Networks - Springer Monographs in Mathematics (Paperback)
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Isospectral Transformations: A New Approach to Analyzing Multidimensional Systems and Networks - Springer Monographs in Mathematics (Paperback)

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£69.99
Paperback 175 Pages / Published: 17/09/2016
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This book presents a new approach to the analysis of networks, which emphasizes how one can compress a network while preserving all information relative to the network's spectrum. Besides these compression techniques, the authors introduce a number of other isospectral transformations and demonstrate how, together, these methods can be applied to gain new results in a number of areas. This includes the stability of time-delayed and non time-delayed dynamical networks, eigenvalue estimation, pseudospectra analysis and the estimation of survival probabilities in open dynamical systems. The theory of isospectral transformations, developed in this text, can be readily applied in any area that involves the analysis of multidimensional systems and is especially applicable to the analysis of network dynamics. This book will be of interest to Mathematicians, Physicists, Biologists, Engineers and to anyone who has an interest in the dynamics of networks.

Publisher: Springer-Verlag New York Inc.
ISBN: 9781493946006
Number of pages: 175
Weight: 2993 g
Dimensions: 235 x 155 x 10 mm
Edition: Softcover reprint of the original 1st ed. 201


MEDIA REVIEWS

"An interesting fact is that a matrix with functional entries can have the same spectrum as a larger matrix with real entries. This is the foundation of the monograph under review. ... The monograph is of significance for those specializing in the study of linear algebra applications to dynamical systems, and in particular for graduate students and researchers interested in the stability of dynamical networks." (Juan Gonzalo Barajas-Ramirez, Mathematical Reviews, June, 2015)

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