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Universitätsbibliothek Heidelberg
0000:  66978805
0002:  09.12.2010
0003:  04.11.2023
0009.001:  LoC
0009.002:  DNB
0009.006:  OCLC
0009.007:  OCLC
0010.001:  2010938382
0010.002:  997433736
0010.006:  699496064
0010.007:  699496064
0013:  SWB
0015:  eng
0027:  V
0035:  XD-US;XA-NL;XA-DE
0036:  m
0060.001:  txt
0061.001:  n
0062.001:  nc
0065.001:  Lehrbuch
0100.001:  Brézis, Hai͏̈m [VerfasserIn]
0150.001:  569007763 (PND:135645921,GND:135645921)
0331.001:  Functional analysis, Sobolev spaces and partial differential equations
0359:  Haim Brezis
0410.001:  New York, NY ; Dordrecht ; Heidelberg ; London
0412.001:  Springer
0424.001:  2011
0425.001:  [2011]
0433.001:  xiii, 599 Seiten
0434.001:  Diagramme
0435.001:  24 cm
0451.001:  Universitext
0501:  Literaturverzeichnis: Seiten 585-594
0527.001:  Erscheint auch als : Online-Ausgabe: Brézis, Hai͏̈m, 1944 - : Functional Analysis, Sobolev Spaces and Partial Differential Equations. - New York, NY : Springer Science+Business Media, LLC, 2011. - Online-Ressource (XIV, 600p. 9 illus, online resource) |(DE-627)1650601972 |(DE-576)334439698
0540.001:  978-0-387-70913-0
0551.001:  10952184
0574:  09,N44,0609
0659.001:  Inhaltsverzeichnis
0659.002:  Inhaltstext
0659.003:  Cover
0662.001:  http://www.gbv.de/dms/tib-ub-hannover/611236311.pdf
0662.002:  https://zbmath.org/?q=an:1220.46002
0662.003:  https://swbplus.bsz-bw.de/bsz316644161cov.jpg
0662.031:  10.1007/978-0-387-70914-7
0703.001:  QA320
0740.001:  (s)Functional analysis
0740.002:  (s)Differential equations, Partial
0740.003:  (s)Sobolev spaces
0740.004:  (s)Sobolev spaces
0740.005:  (s)Differential equations, partial / Numerical solutions
0750.001:  Uniquely, this book presents a coherent, concise and unified way of combining elements from two distinct "worlds," functional analysis (FA) and partial differential equations (PDEs), and is intended for students who have a good background in real analysis. This text presents a smooth transition from FA to PDEs by analyzing in great detail the simple case of one-dimensional PDEs (i.e., ODEs), a more manageable approach for the beginner. Although there are many books on functional analysis and many on PDEs, this is the first to cover both of these closely connected topics. Moreover, the wealth of exercises and additional material presented, leads the reader to the frontier of research
0750.002:  This book has its roots in a celebrated course taught by the author for many years and is a completely revised, updated, and expanded English edition of die important Analyse Fonctionnelle (1983). Since the French book was first published, it has been translated into Spanish, Italian, Japanese, Korean, Romanian, Greek and Chinese. The English version is a welcome addition to this list
0750.003:  The first part of the text deals with abstract results in FA and operator theory. The second part is concerned with the study of spaces of functions (of one or more real variables) having specific differentiability properties, e.g., the celebrated Sobolev spaces, which lie at the heart of the modern theory of PDEs. The Sobolev spaces occur in a wide range of questions, both in pure and applied mathematics, appearing in linear and nonlinear PDEs which arise, for example, in differential geometry, harmonic analysis, engineering, mechanics, physics etc. and belong in the toolbox of any graduate student studying analysis
0750.004:  Uniquely, this book presents a coherent, concise and unified way of combining elements from two distinct "worlds," functional analysis (FA) and partial differential equations (PDEs), and is intended for students who have a good background in real analysis. This text presents a smooth transition from FA to PDEs by analyzing in great detail the simple case of one-dimensional PDEs (i.e., ODEs), a more manageable approach for the beginner. Although there are many books on functional analysis and many on PDEs, this is the first to cover both of these closely connected topics. Moreover, the wealth of exercises and additional material presented, leads the reader to the frontier of research
0750.005:  This book has its roots in a celebrated course taught by the author for many years and is a completely revised, updated, and expanded English edition of die important Analyse Fonctionnelle (1983). Since the French book was first published, it has been translated into Spanish, Italian, Japanese, Korean, Romanian, Greek and Chinese. The English version is a welcome addition to this list
0750.006:  The first part of the text deals with abstract results in FA and operator theory. The second part is concerned with the study of spaces of functions (of one or more real variables) having specific differentiability properties, e.g., the celebrated Sobolev spaces, which lie at the heart of the modern theory of PDEs. The Sobolev spaces occur in a wide range of questions, both in pure and applied mathematics, appearing in linear and nonlinear PDEs which arise, for example, in differential geometry, harmonic analysis, engineering, mechanics, physics etc. and belong in the toolbox of any graduate student studying analysis
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0900.003:  106204300 (SWD:4044779-0,GND:4044779-0)
0902.001:  Funktionalanalysis
0902.002:  Sobolev-Raum
0902.003:  Partielle Differentialgleichung
0904:  (s)Funktionalanalysis / (s)Sobolev-Raum / (s)Partielle Differentialgleichung
0905.001:  10632344X (SWD:4018916-8,GND:4018916-8)
0905.002:  106158627 (SWD:4055345-0,GND:4055345-0)
0905.003:  106204300 (SWD:4044779-0,GND:4044779-0)
0907.001:  Funktionalanalysis
0907.002:  Sobolev-Raum
0907.003:  Partielle Differentialgleichung
0909:  (s)Funktionalanalysis / (s)Sobolev-Raum / (s)Partielle Differentialgleichung
1000:  1601051840
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1002.001:  611236311
1030.001:  RDA
1065.001:  104270187
1540.001:  978-0-387-70914-7
1541.001:  978-0-387-70914-7
1720.001:  SK 600
2101.001:  MA / 34146794,1
2104.001:  MA Z21 A01
2111.001:  1140 Brezi
2115.001:  Brezi
2150.001:  mam-1100006
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9999:  
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