Variable lebesgue spaces foundations and harmonic analysis

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Hauptverfasser: Cruz-Uribe, David (VerfasserIn), Fiorenza, Alberto (VerfasserIn)
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Sprache:English
Veröffentlicht: Basel [u.a.] Springer 2013
Schriftenreihe:Applied and numerical harmonic analysis
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Datensatz im Suchindex

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adam_text VARIABLE LEBESGUE SPACES / CRUZ-URIBE, DAVID V. : 2013 TABLE OF CONTENTS / INHALTSVERZEICHNIS 1 INTRODUCTION 2 STRUCTURE OF VARIABLE LEBESGUE SPACES 3 THE HARDY-LITTLEWOOD MAXIMAL OPERATOR.-4 BEYOND LOG-HOELDER CONTINUITY 5 EXTRAPOLATION IN THE VARIABLE LEBESGUE SPACES 6 BASIC PROPERTIES OF VARIABLE SOBOLEV SPACES APPENDIX: OPEN PROBLEMS BIBLIOGRAPHY SYMBOL INDEX AUTHOR INDEX SUBJECT INDEX. DIESES SCHRIFTSTUECK WURDE MASCHINELL ERZEUGT. VARIABLE LEBESGUE SPACES / CRUZ-URIBE, DAVID V. : 2013 ABSTRACT / INHALTSTEXT THIS BOOK PROVIDES AN ACCESSIBLE INTRODUCTION TO THE THEORY OF VARIABLE LEBESGUE SPACES. THESE SPACES GENERALIZE THE CLASSICAL LEBESGUE SPACES BY REPLACING THE CONSTANT EXPONENT P WITH A VARIABLE EXPONENT P(X). THEY WERE INTRODUCED IN THE EARLY 1930S BUT HAVE BECOME THE FOCUS OF RENEWED INTEREST SINCE THE EARLY 1990S BECAUSE OF THEIR CONNECTION WITH THE CALCULUS OF VARIATIONS AND PARTIAL DIFFERENTIAL EQUATIONS WITH NONSTANDARD GROWTH CONDITIONS, AND FOR THEIR APPLICATIONS TO PROBLEMS IN PHYSICS AND IMAGE PROCESSING. THE BOOK BEGINS WITH THE DEVELOPMENT OF THE BASIC FUNCTION SPACE PROPERTIES. IT AVOIDS A MORE ABSTRACT, FUNCTIONAL ANALYSIS APPROACH, INSTEAD EMPHASIZING AN HANDS-ON APPROACH THAT MAKES CLEAR THE SIMILARITIES AND DIFFERENCES BETWEEN THE VARIABLE AND CLASSICAL LEBESGUE SPACES. THE SUBSEQUENT CHAPTERS ARE DEVOTED TO HARMONIC ANALYSIS ON VARIABLE LEBESGUE SPACES. THE THEORY OF THE HARDY-LITTLEWOOD MAXIMAL OPERATOR IS COMPLETELY DEVELOPED, AND THE CONNECTIONS BETWEEN VARIABLE LEBESGUESPACES AND THE WEIGHTED NORM INEQUALITIES ARE INTRODUCED. THE OTHER IMPORTANT OPERATORS IN HARMONIC ANALYSIS - SINGULAR INTEGRALS, RIESZ POTENTIALS, AND APPROXIMATE IDENTITIES - ARE TREATED USING A POWERFUL GENERALIZATION OF THE RUBIO DE FRANCIA THEORY OF EXTRAPOLATION FROM THE THEORY OF WEIGHTED NORM INEQUALITIES. THE FINAL CHAPTER APPLIES THE RESULTS FROM PREVIOUS CHAPTERS TO PROVE BASIC RESULTS ABOUT VARIABLE SOBOLEV SPACES DIESES SCHRIFTSTUECK WURDE MASCHINELL ERZEUGT.
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series2 Applied and numerical harmonic analysis
spellingShingle Cruz-Uribe, David
Fiorenza, Alberto
Variable lebesgue spaces foundations and harmonic analysis
Harmonische Analyse (DE-588)4023453-8 gnd
Lebesgue-Integral (DE-588)4034949-4 gnd
subject_GND (DE-588)4023453-8
(DE-588)4034949-4
title Variable lebesgue spaces foundations and harmonic analysis
title_auth Variable lebesgue spaces foundations and harmonic analysis
title_exact_search Variable lebesgue spaces foundations and harmonic analysis
title_full Variable lebesgue spaces foundations and harmonic analysis David V. Cruz-Uribe ; Alberto Fiorenza
title_fullStr Variable lebesgue spaces foundations and harmonic analysis David V. Cruz-Uribe ; Alberto Fiorenza
title_full_unstemmed Variable lebesgue spaces foundations and harmonic analysis David V. Cruz-Uribe ; Alberto Fiorenza
title_short Variable lebesgue spaces
title_sort variable lebesgue spaces foundations and harmonic analysis
title_sub foundations and harmonic analysis
topic Harmonische Analyse (DE-588)4023453-8 gnd
Lebesgue-Integral (DE-588)4034949-4 gnd
topic_facet Harmonische Analyse
Lebesgue-Integral
url https://doi.org/10.1007/978-3-0348-0548-3
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