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Kasyanov Pavlo O. - Qualitative and quantitative analysis of nonlinear systems: theory and applications

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Kasyanov Pavlo O. Qualitative and quantitative analysis of nonlinear systems: theory and applications

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Preface; Scope; Contents; Audience; Acknowledgements; Contents; Introduction: Special Classes of Extended Phase Spaces of Distributions; Sums and Intersections of Banach Spaces; Gelfand Triple; Special Classes of Bochner Integrable Functions; Generalized Derivatives; Extended Phase Spaces; References; Part I Existence and Regularity Results, Quantitative Methods and Their Convergence; 1 Qualitative Methods for Classes of Nonlinear Systems: Constructive Existence Results; 1.1 First Order Differential-Operator Equations and Inclusions; 1.1.1 Setting of the Problem; 1.1.2 Main Assumptions

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Part I
Existence and Regularity Results, Quantitative Methods and Their Convergence
Springer International Publishing AG 2018
Michael Z. Zgurovsky and Pavlo O. Kasyanov Qualitative and Quantitative Analysis of Nonlinear Systems Studies in Systems, Decision and Control 10.1007/978-3-319-59840-6_1
1. Qualitative Methods for Classes of Nonlinear Systems: Constructive Existence Results
Michael Z. Zgurovsky 1 and Pavlo O. Kasyanov 2
(1)
Igor Sikorsky Kyiv Polytechnic Institute, Kyiv, Ukraine
(2)
Institute for Applied System Analysis, Igor Sikorsky Kyiv Polytechnic Institute, Kyiv, Ukraine
Michael Z. Zgurovsky
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Abstract
In this chapter we establish the existence results for classes of nonlinear systems. Section .
1.1 First Order Differential- Operator Equations and Inclusions
1.1.1 Setting of the Problem
Let Picture 1 and be real reflexive separable Banach spaces continuously embedded in a Hilbert - photo 2 be real reflexive separable Banach spaces continuously embedded in a Hilbert space Assume that 11 After the identification we obtain the following tuples - photo 3 . Assume that
11 After the identification we obtain the following tuples of continuous - photo 4
(1.1)
After the identification we obtain the following tuples of continuous and dense embeddings 12 - photo 5 we obtain the following tuples of continuous and dense embeddings:
12 where is the dual space to - photo 6
(1.2)
where Qualitative and quantitative analysis of nonlinear systems theory and applications - image 7 is the dual space to Qualitative and quantitative analysis of nonlinear systems theory and applications - image 8Qualitative and quantitative analysis of nonlinear systems theory and applications - image 9 with respect to the pairing
Qualitative and quantitative analysis of nonlinear systems theory and applications - image 10
which coincides on Qualitative and quantitative analysis of nonlinear systems theory and applications - image 11 with the inner product Qualitative and quantitative analysis of nonlinear systems theory and applications - image 12 on H .
Let Qualitative and quantitative analysis of nonlinear systems theory and applications - image 13 , Qualitative and quantitative analysis of nonlinear systems theory and applications - image 14 , Qualitative and quantitative analysis of nonlinear systems theory and applications - image 15For we consider the reflexive Banach space with the norm - photo 16 For we consider the reflexive Banach space with the norm - photo 17 we consider the reflexive Banach space
with the norm see section Special Classes of Bochner Integrable Functions - photo 18
with the norm Qualitative and quantitative analysis of nonlinear systems theory and applications - image 19Qualitative and quantitative analysis of nonlinear systems theory and applications - image 20 see section Special Classes of Bochner Integrable Functions. The Banach space Qualitative and quantitative analysis of nonlinear systems theory and applications - image 21 with the norm Qualitative and quantitative analysis of nonlinear systems theory and applications - image 22 is also reflexive (see section Special Classes of Bochner Integrable Functions). We identify the spaces Qualitative and quantitative analysis of nonlinear systems theory and applications - image 23 and Similarly where Let us define the duality form on - photo 24 Similarly,
where Let us define the duality form on - photo 25
where Let us define the duality form on - photo 26 . Let us define the duality form on Qualitative and quantitative analysis of nonlinear systems theory and applications - image 27
Qualitative and quantitative analysis of nonlinear systems theory and applications - image 28
Qualitative and quantitative analysis of nonlinear systems theory and applications - image 29
where Qualitative and quantitative analysis of nonlinear systems theory and applications - image 30 , Qualitative and quantitative analysis of nonlinear systems theory and applications - image 31 , Qualitative and quantitative analysis of nonlinear systems theory and applications - image 32 .
Assume that there is a separable Hilbert space Picture 33 such that Picture 34 , Picture 35 with continuous and dense embedding, with compact and dense embedding Then the following tuples of continuous and - photo 36
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