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9 of 9 people found the following review helpful:
5.0 out of 5 stars Elliptic PDE's done right, June 16, 2007
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This review is from: Partial Differential Equations (Hardcover)
I'm no specialist in PDE's but I boldly would like to review the present book.
This book is intended(in my personal view) as a in-depth-but-not-pedantic introduction to Elliptic equations (which, if one considers the original title in german "Partielle Differentialgleichungen - Elliptische Gleichungen" makes complete sense).
As any other descent book, it doesn't aim at list down results in a encyclopedic way, but rather tour-guide the reader in the beautiful subject of Elliptic PDE's.

Motivated by Dirichlet's principle, the author introduces variational methods for Elliptic PDE's and a good deal of the regularity program for that class of equations(including non-linear equations). Most of what follows the first chapter, is a successful attempt to generalize to other elliptic equations the techniques useful in the qualitative theory of the Dirichlet problem for the Poisson equation. Some of the methods, as far as I understand them, can be generalized to Schroedinger's equation too.

The interested reader can consult also the book on analysis by Elliot Lieb and the textbook on variational methods by Prof. S. Hildebrandt(and references therein).
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3 of 3 people found the following review helpful:
4.0 out of 5 stars A very good choice, February 5, 2008
By 
areader "jguevara7" (Caracas, D.F. Venezuela) - See all my reviews
This is an excellent book for a PDE course with a strong vias toward
elliptic and parabolic equations. Its lack of information related to hyperbolic equations is its weakest point. However, the author is an
excellent writer and it is pleasure to read this book.
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Partial Differential Equations
Partial Differential Equations by Jürgen Jost (Hardcover - August 12, 2002)
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