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Handbook of Differential Equations: Evolutionary Equations Dafermos Volume 3

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Handbook of Differential Equations: Evolutionary Equations

Explore current theories of differential equations with a look to the future.

C.M. Dafermos (Edited by), Eduard Feireisl (Edited by)

9780444528483

Hardback, published 24 October 2006

652 pages

24 x 16.5 x 3.5 cm, 1.32 kg

The material collected in this volume reflects the active present of this area of mathematics, ranging from the abstract theory of gradient flows to stochastic representations of non-linear parabolic PDE's.Articles will highlight the present as well as expected future directions of development of the field with particular emphasis on applications. The article by Ambrosio and Savar\u00E9 discussesthe most recent development in the theory of gradient flow of probability measures. After an introduction reviewing the properties of the Wasserstein space and corresponding subdifferential calculus, applications are given to evolutionarypartial differential equations. The contribution of Herrero pr]

Handbook of Differential Equations: Evolutionary Equations Dafermos Volume 3

Handbook of Differential Equations: Evolutionary Equations

Explore current theories of differential equations with a look to the future.

C.M. Dafermos (Edited by), Eduard Feireisl (Edited by)

9780444528483

Hardback, published 24 October 2006

652 pages

24 x 16.5 x 3.5 cm, 1.32 kg

The material collected in this volume reflects the active present of this area of mathematics, ranging from the abstract theory of gradient flows to stochastic representations of non-linear parabolic PDE's.Articles will highlight the present as well as expected future directions of development of the field with particular emphasis on applications. The article by Ambrosio and Savar\u00E9 discussesthe most recent development in the theory of gradient flow of probability measures. After an introduction reviewing the properties of the Wasserstein space and corresponding subdifferential calculus, applications are given to evolutionarypartial differential equations. The contribution of Herrero pr]

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