
Preface  Preview Material  Table of Contents  Supplementary Material 
Courant Lecture Notes 2011; 147 pp; softcover Volume: 1 ISBN10: 0821853139 ISBN13: 9780821853139 List Price: US$33 Member Price: US$26.40 Order Code: CLN/1.R
Temporarily out of stock.
Expected date of availability is June 1, 2017. See also: Lectures on Elliptic Boundary Value Problems  Shmuel Agmon Lectures on Elliptic and Parabolic Equations in Sobolev Spaces  N V Krylov Second Order Equations of Elliptic and Parabolic Type  E M Landis  Elliptic Partial Differential Equations by Qing Han and FangHua Lin is one of the best textbooks I know. It is the perfect introduction to PDE. In 150 pages or so it covers an amazing amount of wonderful and extraordinary useful material. I have used it as a textbook at both graduate and undergraduate levels which is possible since it only requires very little background material yet it covers an enormous amount of material. In my opinion it is a must read for all interested in analysis and geometry, and for all of my own PhD students it is indeed just that. I cannot say enough good things about itit is a wonderful book. Tobias Colding This volume is based on PDE courses given by the authors at the Courant Institute and at the University of Notre Dame, Indiana. Presented are basic methods for obtaining various a priori estimates for secondorder equations of elliptic type with particular emphasis on maximal principles, Harnack inequalities, and their applications. The equations considered in the book are linear; however, the presented methods also apply to nonlinear problems. This second edition has been thoroughly revised and in a new chapter the authors discuss several methods for proving the existence of solutions of primarily the Dirichlet problem for various types of elliptic equations. Request an examination or desk copy. Titles in this series are copublished with the Courant Institute of Mathematical Sciences at New York University. Readership Graduate students and research mathematicians interested in elliptic PDEs. 


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