Handbook of Differential Equations
Stationary Partial Differential Equations v.1
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Handbook of Differential Equations by Michel Chipot
Book DescriptionThe book could be a good companion for any graduate student in partial differential equations or in applied mathematics. Each chapter brings indeed new ideas and new techniques which can be used in these fields. The differents chapters can be read independently and are of great pedagogical value. The advanced researcher will find along the book the most recent achievements in various fields. Independent chapters Most recent advances in each fields Hight didactic quality Self contained Excellence of the contributors Wide range of topics
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Book DetailsISBN: 9780444511263
(240mm x 165mm x 33mm)
Publisher: Elsevier Science & Technology
Publish Date: 29-Jun-2004
Country of Publication: United States
Books By Author Michel Chipot
Handbook of Differential Equations: Stationary Partial Differential Equations, Hardback (May 2008)
Devoted to stationary partial differential equations, this book covers topics such as in particular domain perturbations for boundary value problems, singular solutions of semi-linear elliptic problems, positive solutions to elliptic equations on unbounded domains, symmetry of solutions, and, stationary compressible Navier-Stokes equation.
Handbook of Differential Equations, Hardback (January 2008)
A collection of self contained surveys, this book aims to be a reference for research, learning and teaching.
Handbook of Differential Equations Stationary Partial Differential Equations, Hardback (May 2007)
A reference for research, learning and teaching, this series of handbooks aims to achieve readability for mathematicians.
Elliptic and Parabolic Problems, Hardback (April 1995)» View all books by Michel Chipot
This volume collects the proceedings of conferences given at the University of Metz during the 1992 "Metz Days". Various important topics in partial differential equations are examined: phase transition, evolution problems, bifurcation, stability and parabolic problems.
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