Stability Theory And The Existence Of Periodic Solutions And Almost Periodic Solutions

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Stability Theory and the Existence of Periodic Solutions and Almost Periodic Solutions

Stability Theory and the Existence of Periodic Solutions and Almost Periodic Solutions
Author :
Publisher : Springer Science & Business Media
Total Pages : 240
Release :
ISBN-10 : 9781461263760
ISBN-13 : 146126376X
Rating : 4/5 (76X Downloads)

Book Synopsis Stability Theory and the Existence of Periodic Solutions and Almost Periodic Solutions by : T. Yoshizawa

Download or read book Stability Theory and the Existence of Periodic Solutions and Almost Periodic Solutions written by T. Yoshizawa and published by Springer Science & Business Media. This book was released on 2012-12-06 with total page 240 pages. Available in PDF, EPUB and Kindle. Book excerpt: Since there are several excellent books on stability theory, the author selected some recent topics in stability theory which are related to existence theorems for periodic solutions and for almost periodic solutions. The author hopes that these notes will also serve as an introduction to stability theory. These notes contain stability theory by Liapunov's second method and somewhat extended discussion of stability properties in almost periodic systems, and the existence of a periodic solution in a periodic system is discussed in connection with the boundedness of solutions, and the existence of an almost periodic solution in an almost periodic system is considered in con nection with some stability property of a bounded solution. In the theory of almost periodic systems, one has to consider almost periodic functions depending on parameters, but most of text books on almost periodic functions do not contain this case. Therefore, as mathemati cal preliminaries, the first chapter is intended to provide a guide for some properties of almost periodic functions with parameters as well as for properties of asymptotically almost periodic functions. These notes originate from a seminar on stability theory given by the author at the Mathematics Department of Michigan State Univer sity during the academic year 1972-1973. The author is very grateful to Professor Pui-Kei Wong and members of the Department for their warm hospitality and many helpful conversations. The author wishes to thank Mrs.


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