Büyüteç
Arama Yükleyici

Vitaly Volpert 
Elliptic Partial Differential Equations 
Volume 1: Fredholm Theory of Elliptic Problems in Unbounded Domains

Destek

The theory of elliptic partial differential equations has undergone an important development over the last two centuries. Together with electrostatics, heat and mass diffusion, hydrodynamics and many other applications, it has become one of the most richly enhanced fields of mathematics. This monograph undertakes a systematic presentation of the theory of general elliptic operators. The author discusses a priori estimates, normal solvability, the Fredholm property, the index of an elliptic operator, operators with a parameter, and nonlinear Fredholm operators. Particular attention is paid to elliptic problems in unbounded domains which have not yet been sufficiently treated in the literature and which require some special approaches. The book also contains an analysis of non-Fredholm operators and discrete operators as well as extensive historical and bibliographical comments

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The selected topics and the author’s level of discourse will make this book a most useful resource for researchers and graduate students working in the broad field of partial differential equations and applications.


€139.09
Ödeme metodları

İçerik tablosu

Chapter 1. Introduction.- Chapter 2. Function spaces and operators.- Chapter 3. A priori estimates.- Chapter 4. Normal solvability.- Chapter 5. Fredholm property.- Chapter 6. Formally adjoint problems.- Chapter 7. Elliptic problems with a parameter.- Chapter 8. Index of elliptic operators.- Chapter 9. Problems in cylinders.- Chapter 10. Non-Fredholm operators.- Chapter 11. Nonlinear Fredholm operators.- Supplement. Discrete operators.-Historical and bibliographical comments.- Acknowledgements.- References.
Dil İngilizce ● Biçim PDF ● Sayfalar 639 ● ISBN 9783034605373 ● Dosya boyutu 8.2 MB ● Yayımcı Springer Basel ● Kent Basel ● Ülke CH ● Yayınlanan 2011 ● İndirilebilir 24 aylar ● Döviz EUR ● Kimlik 2152467 ● Kopya koruma Sosyal DRM

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