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Titlebook: Elements of Nonlinear Analysis; Michel Chipot Textbook 2000 Springer Basel AG 2000 Calculus of Variations.Distribution.Euler–Lagrange equa

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書目名稱Elements of Nonlinear Analysis
編輯Michel Chipot
視頻videohttp://file.papertrans.cn/308/307618/307618.mp4
叢書名稱Birkh?user Advanced Texts‘ Basler Lehrbücher
圖書封面Titlebook: Elements of Nonlinear Analysis;  Michel Chipot Textbook 2000 Springer Basel AG 2000 Calculus of Variations.Distribution.Euler–Lagrange equa
描述The goal of this book is to present some modern aspects of nonlinear analysis. Some of the material introduced is classical, some more exotic. We have tried to emphasize simple cases and ideas more than complicated refinements. Also, as far as possible, we present proofs that are not classical or not available in the usual literature. Of course, only a small part of nonlinear analysis is covered. Our hope is that the reader - with the help of these notes - can rapidly access the many different aspects of the field. We start by introducing two physical issues: elasticity and diffusion. The pre- sentation here is original and self contained, and helps to motivate all the rest of the book. Then we turn to some theoretical material in analysis that will be needed throughout (Chapter 2). The next six chapters are devoted to various aspects of elliptic problems. Starting with the basics of the linear theory, we introduce a first type of nonlinear problem that has today invaded the whole mathematical world: variational inequalities. In particular, in Chapter 6, we introduce a simple theory of regularity for nonlocal variational inequalities. We also attack the question of the existence, u
出版日期Textbook 2000
關(guān)鍵詞Calculus of Variations; Distribution; Euler–Lagrange equation; Numerical analysis; applied mathematics; f
版次1
doihttps://doi.org/10.1007/978-3-0348-8428-0
isbn_softcover978-3-0348-9563-7
isbn_ebook978-3-0348-8428-0Series ISSN 1019-6242 Series E-ISSN 2296-4894
issn_series 1019-6242
copyrightSpringer Basel AG 2000
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Linear Parabolic Equations,ance, to find a function .(., .) such that . .(., .), .(.) are two given data. A strong solution to (11.1) could be a function . such that all the above equalities hold in a usual sense. Clearly — as we did already for the Dirichlet problem — the second equation of (11.1) can also be interpreted as
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Nonlinear Elliptic Problems,city (see [.]). In Section 5.3 we will consider a variant of variational inequalities and an application to the solution of monotone problems. Then in a last section we will introduce monotone multivalued problems.
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1019-6242 . In particular, in Chapter 6, we introduce a simple theory of regularity for nonlocal variational inequalities. We also attack the question of the existence, u978-3-0348-9563-7978-3-0348-8428-0Series ISSN 1019-6242 Series E-ISSN 2296-4894
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