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Mathematics | Calculus of Variations and Partial Differential Equations - Topics on Geometrical Evolution Problems

Calculus of Variations and Partial Differential Equations

Topics on Geometrical Evolution Problems and Degree Theory

Ambrosio, Luigi, Dancer, Norman

Buttazzo, Giuseppe, Marino, Antonio, Murthy, M.K.V. (Eds.)

Softcover reprint of the original 1st ed. 2000, IX, 347 pp.

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  • About this textbook

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.

Content Level » Graduate

Keywords » Calculus of Variations - Lagrangian mechanics - direct variational methods - geometric measure theory - partial differential equation - partial differential equations - topological variational methods

Related subjects » Applications - Mathematics

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