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Titlebook: Analysis of Periodically Time-Varying Systems; J. A. Richards Book 1983 Springer-Verlag Berlin, Heidelberg 1983 Differentialgleichung mit

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期刊全称Analysis of Periodically Time-Varying Systems
影响因子2023J. A. Richards
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学科分类Communications and Control Engineering
图书封面Titlebook: Analysis of Periodically Time-Varying Systems;  J. A. Richards Book 1983 Springer-Verlag Berlin, Heidelberg 1983 Differentialgleichung mit
影响因子Many of the practical techniques developed for treating systems described by periodic differential equations have arisen in different fields of application; con­ sequently some procedures have not always been known to workers in areas that might benefit substantially from them. Furthermore, recent analytical methods are computationally based so that it now seems an opportune time for an applications-oriented book to be made available that, in a sense, bridges the fields in which equations with periodic coefficients arise and which draws together analytical methods that are implemented readily. This book seeks to ftll that role, from a user‘s and not a theoretician‘s view. The complexities of periodic systems often demand a computational approach. Matrix treatments therefore are emphasized here although algebraic methods have been included where they are useful in their own right or where they establish properties that can be exploited by the matrix approach. The matrix development given calls upon the nomenclature and treatment of H. D‘Angelo, Linear Time­ Varying Systems: Analysis and Synthesis (Boston: Allyn and Bacon 1970) which deals with time-varying systems in general. It is
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The Third UN Law of the Sea Conference are well-known and Laplace transform techniques can be readily applied to obtain both natural and forced responses. Consequently a large proportion of all physical systems, including a majority of electrical network configurations, can be adequately described mathematically. However when the constr
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The General Assembly Reconsidered[1] they are generally of little value in most applications, especially when many solutions are required. There are, however, a few specific types of periodic equation that can be solved analytically and for which the solutions appear in an easily used form. So useful and simple in fact are these sp
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Power Politics and the United Nationsmmonly encountered Hill equation—viz. the Mathieu equation—belongs in that class. In practice therefore physical descriptions are sometimes compromised to render the equation solvable, or else only approximate solutions to the equations are sought. Clearly, in each case, essential information may be
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https://doi.org/10.1007/978-3-642-81873-8Differentialgleichung mit periodischen Koeffizienten; Hillsche Differentialgleichung; Time; algebraic m
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