Matrix Diagonal Stability in Systems and Computation


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Matrix Diagonal Stability in Systems and Computation / Edition 1

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Matrix Diagonal Stability in Systems and Computation : Eugenius Kaszkurewicz :

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Authors: Kaszkurewicz , Eugenius, Bhaya , Amit. This monograph presents a collection of results, observations, and examples related to dynamical systems described by linear and nonlinear ordinary differential and difference equations.


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In particular, dynamical systems that are susceptible to analysis by the Liapunov approach are considered. The naive observation that certain "diagonal-type" Liapunov functions are ubiquitous in the literature attracted the attention of the authors and led to some natural questions. Why does this happen so often? Do they occur so frequently merely because they belong to the simplest class of Liapunov functions and are thus more convenient, or are there any more specific reasons?

As such, it is addressed to researchers, professionals, and graduates in applied mathematics, control engineering, stability of dynamical systems, convergence of algorithms, and scientific computation. For technical questions regarding this item, or to correct its authors, title, abstract, bibliographic or download information, contact: Richard Broekman.

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Matrix Diagonal Stability in Systems and Computation Matrix Diagonal Stability in Systems and Computation
Matrix Diagonal Stability in Systems and Computation Matrix Diagonal Stability in Systems and Computation
Matrix Diagonal Stability in Systems and Computation Matrix Diagonal Stability in Systems and Computation
Matrix Diagonal Stability in Systems and Computation Matrix Diagonal Stability in Systems and Computation
Matrix Diagonal Stability in Systems and Computation Matrix Diagonal Stability in Systems and Computation
Matrix Diagonal Stability in Systems and Computation Matrix Diagonal Stability in Systems and Computation
Matrix Diagonal Stability in Systems and Computation Matrix Diagonal Stability in Systems and Computation

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