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Variational Principles In Mathematical Physics Geometry And Economics Qualitative Analysis Of Nonlinear Equations And Unilateral Problems Final Draft Alexandru Kristly

  • SKU: BELL-4165942
Variational Principles In Mathematical Physics Geometry And Economics Qualitative Analysis Of Nonlinear Equations And Unilateral Problems Final Draft Alexandru Kristly
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Variational Principles In Mathematical Physics Geometry And Economics Qualitative Analysis Of Nonlinear Equations And Unilateral Problems Final Draft Alexandru Kristly instant download after payment.

Publisher: Cambridge University Press
File Extension: PDF
File size: 1.94 MB
Pages: 410
Author: Alexandru Kristály, Vicenţiu D. Rădulescu, Csaba Varga
ISBN: 9780521117821, 0521117828
Language: English
Year: 2010
Edition: final draft

Product desciption

Variational Principles In Mathematical Physics Geometry And Economics Qualitative Analysis Of Nonlinear Equations And Unilateral Problems Final Draft Alexandru Kristly by Alexandru Kristály, Vicenţiu D. Rădulescu, Csaba Varga 9780521117821, 0521117828 instant download after payment.

This comprehensive introduction to the calculus of variations and its main principles also presents their real-life applications in various contexts: mathematical physics, differential geometry, and optimization in economics. Based on the authors' original work, it provides an overview of the field, with examples and exercises suitable for graduate students entering research. The method of presentation will appeal to readers with diverse backgrounds in functional analysis, differential geometry and partial differential equations. Each chapter includes detailed heuristic arguments, providing thorough motivation for the material developed later in the text. Since much of the material has a strong geometric flavor, the authors have supplemented the text with figures to illustrate the abstract concepts. Its extensive reference list and index also make this a valuable resource for researchers working in a variety of fields who are interested in partial differential equations and functional analysis.

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