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Titlebook: Basic Topological Structures of Ordinary Differential Equations; V. V. Filippov Book 1998 Springer Science+Business Media Dordrecht 1998 C

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期刊全稱Basic Topological Structures of Ordinary Differential Equations
影響因子2023V. V. Filippov
視頻videohttp://file.papertrans.cn/182/181181/181181.mp4
學(xué)科分類Mathematics and Its Applications
圖書封面Titlebook: Basic Topological Structures of Ordinary Differential Equations;  V. V. Filippov Book 1998 Springer Science+Business Media Dordrecht 1998 C
影響因子The aim of this book is a detailed study of topological effects related to continuity of the dependence of solutions on initial values and parameters. This allows us to develop cheaply a theory which deals easily with equations having singularities and with equations with multivalued right hand sides (differential inclusions). An explicit description of corresponding topological structures expands the theory in the case of equations with continuous right hand sides also. In reality, this is a new science where Ordinary Differential Equations, General Topology, Integration theory and Functional Analysis meet. In what concerns equations with discontinuities and differential inclu- sions, we do not restrict the consideration to the Cauchy problem, but we show how to develop an advanced theory whose volume is commensurable with the volume of the existing theory of Ordinary Differential Equations. The level of the account rises in the book step by step from second year student to working scientist.
Pindex Book 1998
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Weak Topology on the Space ,, and Derivation of Convergent Sequences,em theory for differential equations and inclusions. In particular, we obtain the possibility of investigating of equations with complicated discontinuities in their right hand sides in space variables. Assertions of the functional analysis cited in this chapter will be helpful in our methods of pro
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Basic Properties of Solution Spaces,ns which may be considered as the axiomatics for an appreciable part of the theory. In fact, the framework of the new theory will contain not only solution spaces of ordinary differential equation, but other objects too, although they are close to solution spaces with respect to their properties. Su
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Convergent Sequences of Solution Spaces,the title of the chapter is a convenient tool of investigation. Further we will see that we can apply it not only in the discussion of the continuity but in the investigation of other properties of solution spaces, for instance, in the proof of the existence theorems.
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Peano, Caratheodory and Davy Conditions,the construction of a general theory. Although the theory is applicable to equations of very various types, for this time we have the possibility to use it only in quite narrow framework of the examples of Chapter 6.
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