Partial Differential Equations (Google eBook)

Front Cover
American Mathematical Soc., Jan 1, 2010 - Mathematics - 749 pages
3 Reviews
This is the second edition of the now definitive text on partial differential equations (PDE). It offers a comprehensive survey of modern techniques in the theoretical study of PDE with particular emphasis on nonlinear equations. Its wide scope and clear exposition make it a great text for a graduate course in PDE. For this edition, the author has made numerous changes, including a new chapter on nonlinear wave equations, more than 80 new exercises, several new sections, a significantly expanded bibliography. About the First Edition: I have used this book for both regular PDE and topics courses. It has a wonderful combination of insight and technical detail. ... Evans' book is evidence of his mastering of the field and the clarity of presentation. --Luis Caffarelli, University of Texas It is fun to teach from Evans' book. It explains many of the essential ideas and techniques of partial differential equations ... Every graduate student in analysis should read it. --David Jerison, MIT I use Partial Differential Equations to prepare my students for their Topic exam, which is a requirement before starting working on their dissertation. The book provides an excellent account of PDE's ... I am very happy with the preparation it provides my students. --Carlos Kenig, University of Chicago Evans' book has already attained the status of a classic. It is a clear choice for students just learning the subject, as well as for experts who wish to broaden their knowledge ... An outstanding reference for many aspects of the field. --Rafe Mazzeo, Stanford University
  

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I've seen a lot of positive reviews of this text, and I feel the need to explain some cons of this book. Before that, I will say this is probably the best introduction to PDE theory out there. This is ... Read full review

Contents

III
1
IV
3
VI
6
VII
7
IX
9
XI
12
XII
13
XIII
15
CXXXIX
414
CXL
418
CXLI
421
CXLIII
423
CXLIV
429
CXLV
433
CXLVI
434
CXLVII
439

XIV
17
XV
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XVII
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XVIII
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XIX
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XX
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XXI
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XXII
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XXIII
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XXIV
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XXV
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XXVII
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XXVIII
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XXIX
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XXX
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XXXI
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XXXII
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XXXIII
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XXXIV
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XXXV
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XXXVI
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XXXVII
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XXXVIII
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XXXIX
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XL
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XLI
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XLII
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XLIV
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XLV
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XLVII
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XLVIII
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XLIX
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L
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LI
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LII
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LIII
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LIV
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LV
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LVI
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LVII
172
LVIII
176
LX
185
LXI
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LXIII
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LXIV
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LXV
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LXVII
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LXVIII
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LXIX
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LXXI
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LXXII
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LXXIII
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LXXIV
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LXXVI
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LXXVII
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LXXVIII
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LXXIX
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LXXX
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LXXXI
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LXXXII
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LXXXIII
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LXXXV
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LXXXVI
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LXXXVII
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LXXXIX
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XC
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XCI
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XCII
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XCIII
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XCIV
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XCV
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XCVI
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XCVII
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XCVIII
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XCIX
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C
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CI
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CII
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CIII
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CV
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CVI
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CVII
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CVIII
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CX
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CXI
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CXIII
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CXIV
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CXV
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CXVI
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CXVII
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CXVIII
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CXX
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CXXI
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CXXII
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CXXIV
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CXXV
365
CXXVI
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CXXVII
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CXXXI
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CXXXII
375
CXXXIII
380
CXXXIV
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CXXXV
398
CXXXVII
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CXXXVIII
408
CXLVIII
441
CXLIX
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CL
449
CLI
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CLII
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CLIII
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CLIV
458
CLV
459
CLVI
465
CLVIII
467
CLIX
472
CLX
475
CLXI
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CLXII
482
CLXIII
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CLXIV
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CLXV
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CLXVII
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CLXVIII
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CLXIX
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CLXX
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CLXXII
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CLXXIII
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CLXXIV
512
CLXXV
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CLXXVI
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CLXXVII
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CLXXVIII
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CLXXIX
533
CLXXX
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CLXXXI
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CLXXXII
543
CLXXXIII
547
CLXXXV
551
CLXXXVI
554
CLXXXVII
555
CLXXXVIII
560
CXC
565
CXCI
571
CXCII
573
CXCIII
577
CXCIV
579
CXCV
581
CXCVI
583
CXCVII
586
CXCVIII
590
CXCIX
591
CC
592
CCI
594
CCII
600
CCIII
603
CCIV
606
CCV
609
CCVIII
612
CCIX
615
CCX
621
CCXII
624
CCXIII
625
CCXIV
632
CCXV
635
CCXVII
639
CCXVIII
641
CCXIX
642
CCXX
646
CCXXI
649
CCXXII
654
CCXXIII
657
CCXXIV
659
CCXXV
660
CCXXVII
663
CCXXVIII
666
CCXXIX
670
CCXXXI
674
CCXXXII
676
CCXXXIII
679
CCXXXIV
686
CCXXXV
687
CCXXXVI
689
CCXXXVII
691
CCXXXVIII
696
CCXXXIX
697
CCXLI
698
CCXLII
699
CCXLIII
703
CCXLV
704
CCXLVI
705
CCXLVII
706
CCXLVIII
710
CCL
711
CCLI
712
CCLII
713
CCLIV
716
CCLV
717
CCLVI
718
CCLVII
719
CCLIX
720
CCLX
721
CCLXI
723
CCLXII
724
CCLXIII
728
CCLXIV
729
CCLXVI
730
CCLXVII
731
CCLXVIII
732
CCLXIX
733
CCLXX
735
CCLXXI
741
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