Calculus of Variations and Partial Differential Equations: Topics on Geometrical Evolution Problems and Degree Theory (Universitext)
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At the summer school in Pisa in September 1996, Luigi Ambrosio and Norman Dancer each gave a course on the geometric problem of evolution of a surface by mean curvature, and degree theory with applications to PDEs respectively. This self-contained presentation accessible to PhD students bridged the gap between standard courses and advanced research on these topics. The resulting book is divided accordingly into 2 parts, and neatly illustrates the 2-way interaction of problems and methods. Each of the courses is augmented and complemented by additional short chapters by other authors describing current research problems and results.x, 348 S. 4 SW-Abb.Versandfertig in 3-5 Tagen, Softcover.

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Paperback. At the summer school in Pisa in September 1996, Luigi Ambrosio and Norman Dancer each gave a course on the geometric problem of evolution of a surface by mean curvatu.Shipping may be from our UK, US or Australian warehouse depending on stock availability. This item is printed on demand. 348 pages. 0.458.

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This Book is in Good Condition. Clean Copy With Light Amount of Wear. 100% Guaranteed. Summary: The link between Calculus of Variations & Partial Differential Equations has always been strong, because variational problems produce, via their Euler-Lagrange equation, a differential equation &, conversely, a differential equation can often be studied by variational methods. At the summer school in Pisa in September 1996, Luigi Ambrosio & Norman Dancer each gave a course on a classical topic (the geometric problem of evolution of a surface by mean curvature, & degree theory with applications to PDEs respectively), in a self-contained presentation accessible to PhD students, bridging the gap between standard courses & advanced research on these topics. The resulting book is divided accordingly into 2 parts, & nicely illustrates the 2-way interaction of problems & methods. Each of the courses is augmented & complemented by additional short chapters by other authors describing current research problems & results.

Von Händler/Antiquariat, AHA-BUCH GmbH [51283250], Einbeck, NDS, Germany.
This item is printed on demand - Print on Demand Titel. - The link between Calculus of Variations and Partial Differential Equations has always been strong, because variational problems produce, via their Euler-Lagrange equation, a differential equation and, conversely, a differential equation can often be studied by variational methods. At the summer school in Pisa in September 1996, Luigi Ambrosio and Norman Dancer each gave a course on a classical topic (the geometric problem of evolution of a surface by mean curvature, and degree theory with applications to PDEs respectively), in a self-contained presentation accessible to PhD students, bridging the gap between standard courses and advanced research on these topics. The resulting book is divided accordingly into 2 parts, and nicely illustrates the 2-way interaction of problems and methods. Each of the courses is augmented and complemented by additional short chapters by other authors describing current research problems and results. 360 pp. Englisch.

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The link between Calculus of Variations and Partial Differential Equations has always been strong, because variational problems produce, via their Euler-Lagrange equation, a differential equation and, conversely, a differential equation can often be studied by variational methods. At the summer school in Pisa in September 1996, Luigi Ambrosio and Norman Dancer each gave a course on a classical topic (the geometric problem of evolution of a surface by mean curvature, and degree theory with applications to pde's resp.), in a self-contained presentation accessible to PhD students, bridging the gap between standard courses and advanced research on these topics. The resulting book is divided accordingly into 2 parts, and nicely illustrates the 2-way interaction of problems and methods. Each of the courses is augmented and complemented by additional short chapters by other authors describing current research problems and results. Soft cover.

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