Partial Differential Equations arising from Physics and Geometry

Partial Differential Equations arising from Physics and Geometry
Author: Mohamed Ben Ayed
Publisher: Cambridge University Press
Total Pages: 471
Release: 2019-05-02
Genre: Mathematics
ISBN: 1108431631

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Presents the state of the art in PDEs, including the latest research and short courses accessible to graduate students.


Partial Differential Equations arising from Physics and Geometry
Language: en
Pages: 471
Authors: Mohamed Ben Ayed
Categories: Mathematics
Type: BOOK - Published: 2019-05-02 - Publisher: Cambridge University Press

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Presents the state of the art in PDEs, including the latest research and short courses accessible to graduate students.
Partial Differential Equations Arising from Physics and Geometry
Language: en
Pages:
Authors:
Categories: Differential equations, Partial
Type: BOOK - Published: 2019 - Publisher:

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In this edited volume leaders in the field of partial differential equations present recent work on topics in PDEs arising from geometry and physics. The papers
Partial Differential Equations III
Language: en
Pages: 734
Authors: Michael E. Taylor
Categories: Mathematics
Type: BOOK - Published: 2010-11-02 - Publisher: Springer Science & Business Media

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The third of three volumes on partial differential equations, this is devoted to nonlinear PDE. It treats a number of equations of classical continuum mechanics
Partial Differential Equations
Language: en
Pages: 590
Authors: Michael E. Taylor
Categories: Mathematics
Type: BOOK - Published: 1996-06-25 - Publisher: Springer Science & Business Media

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This text provides an introduction to the theory of partial differential equations. It introduces basic examples of partial differential equations, arising in c
Partial Differential Equations in Classical Mathematical Physics
Language: en
Pages: 704
Authors: Isaak Rubinstein
Categories: Mathematics
Type: BOOK - Published: 1998-04-28 - Publisher: Cambridge University Press

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The unique feature of this book is that it considers the theory of partial differential equations in mathematical physics as the language of continuous processe