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Titlebook: Introduction to Structurally Stable Systems of Differential Equations; Sergei Yu. Pilyugin Book 1992 Springer Basel AG 1992 analysis on ma

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书目名称Introduction to Structurally Stable Systems of Differential Equations
编辑Sergei Yu. Pilyugin
视频video
图书封面Titlebook: Introduction to Structurally Stable Systems of Differential Equations;  Sergei Yu. Pilyugin Book 1992 Springer Basel AG 1992 analysis on ma
描述This book is based on a one year course of lectures on structural sta­ bility of differential equations which the author has given for the past several years at the Department of Mathematics and Mechanics at the University of Leningrad. The theory of structural stability has been developed intensively over the last 25 years. This theory is now a vast domain of mathematics, having close relations to the classical qualitative theory of differential equations, to differential topology, and to the analysis on manifolds. Evidently it is impossible to present a complete and detailed account of all fundamental results of the theory during a one year course. So the purpose of the course of lectures (and also the purpose of this book) was more modest. The author was going to give an introduction to the language of the theory of structural stability, to formulate its principal results, and to introduce the students (and also the readers of the book) to some of the main methods of this theory. One can select two principal aspects of modern theory of structural stability (of course there are some conventions attached to this state­ ment). The first one, let us call it the "geometric" aspect, d
出版日期Book 1992
关键词analysis on manifolds; differential equation; functional equation; global analysis; manifold; stability
版次1
doihttps://doi.org/10.1007/978-3-0348-8643-7
isbn_softcover978-3-0348-9712-9
isbn_ebook978-3-0348-8643-7
copyrightSpringer Basel AG 1992
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,Morse—Smale Systems,ntryagin in [1], In this work Andronov and Pontryagin considered systems on a two-dimensional sphere, . or on a disc . ⊂ ℝ.; it was supposed in the latter case that trajectories intersect the boundary of . entering . as . grows.
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Spaces of Systems of Differential Equations and Diffeomorphisms,1. Let . be a domain in ℝ. such that:
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Periodic Point and Closed Trajectory,1. Consider a diffeomorphism . : ℝ. → ℝ., and let . be a periodic point of period .. Let us begin with the case . = 1, i.e. the case of a fixed point ..
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Transversality,1. Let . be smooth manifolds, let . be a submanifold of ., and let . be a smooth map, . : . → ..
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,The Kupka—Smale Theorem,1. Consider an autonomous system of differential equations.
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