Titlebook: Linear Time-Varying Systems; Algebraic-Analytic A Henri Bourlès,Bogdan Marinescu Book 2011 Springer-Verlag Berlin Heidelberg 2011 LTV Syste

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Henri Bourlès,Bogdan Marinescuscience, electrical engineering, biomedical engineering, and cardiac electrophysiology. It is also suitable for researchers employing mathematical modeling and computer simulations of biomedical problems..978-1-4899-8503-3978-0-387-76686-7

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Finite Poles and Zeros of LTV SystemsStability of an LTV system can be evaluated from the stability of its autonomous part. This is shown in Chapter 12 where an analytic approach for stability of the LTV systems is given. However, stability can be studied using the . of the system. This is the direction followed in the present section.

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Galois Theory and Skew Polynomialsr example, if .?=?? , the equation .?+?2?=?0 has no solution in ? , it has in ? its full set of solutions ., and these solutions are already in the extension . of ? . The study of algebraic field extensions is the Galois theory, recalled in Section 4.2.

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