• 奇异积分和函数的可微性
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奇异积分和函数的可微性

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作者施泰恩(Stein E.M.) 著

出版社世界图书出版公司

出版时间2011-06

版次1

装帧平装

上书时间2020-05-24

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图书标准信息
  • 作者 施泰恩(Stein E.M.) 著
  • 出版社 世界图书出版公司
  • 出版时间 2011-06
  • 版次 1
  • ISBN 9787510035135
  • 定价 39.00元
  • 装帧 平装
  • 开本 24开
  • 纸张 胶版纸
  • 页数 287页
  • 正文语种 英语
【内容简介】
ThisbookisanoutgrowthofacoursewhichIgaveatOrsayduringtheacademicyear1966.67MYpurposeinthoselectureswastopre-sentsomeoftherequiredbackgroundandatthesametimeclarifytheessentialunitythatexistsbetweenseveralrelatedareasofanalysis.Theseareasare:theexistenceandboundednessofsingularintegralop-erators;theboundarybehaviorofharmonicfunctions;anddifferentia-bilitypropertiesoffunctionsofseveralvariables.ASsuchthecommoncoreofthesetopicsmaybesaidtorepresentoneofthecentraldevelop-mentsinn.dimensionalFourieranalysisduringthelasttwentyyears,anditcanbeexpectedtohaveequalinfluenceinthefuture.Thesepos.
【作者简介】
作者:(美国)施泰恩(SteinE.M.)
【目录】
PREFACE
NOTATION
I.SOMEFUNDAMENTALNOTIONSOFREAL.VARIABLETHEORY
Themaximalfunction
Behaviorneargeneralpointsofmeasurablesets
DecompositionincubesofopensetsinR”
AninterpolationtheoremforL
Furtherresults

II.SINGULARINTEGRALS
ReviewofcertainaspectsofharmonicanalysisinR”
Singularintegrals:theheartofthematter
Singularintegrals:someextensionsandvariantsofthe
preceding
Singularintegraloperaterswhichcommutewithdilations
Vector.valuedanalogues
Furtherresults

III.RIESZTRANSFORMS,POLSSONINTEGRALS,ANDSPHERICAIHARMONICS
TheRiesztransforms
Poissonintegralsandapproximationstotheidentity
HigherRiesztransformsandsphericalharmonics
Furtherresults

IV.THELITTLEWOOD.PALEYTHEORYANDMULTIPLIERS
TheLittlewood-Paleyg-function
Thefunctiong
Multipliers(firstversion)
Applicationofthepartialsumsoperators
Thedyadicdecomposition
TheMarcinkiewiczmultipliertheorem
Furtherresults

V.DIFFERENTIABlLITYPROPERTIESINTERMSOFFUNCTIONSPACES
Rieszpotentials
TheSobolevspaces
BesseIpotentials
ThespacesofLipschitzcontinuousfunctions
Thespaces
Furtherresults

VI.EXTENSIONSANDRESTRICTIONS
Decompositionofopensetsintocubes
ExtensiontheoremsofWhitneytype
Extensiontheoremforadomainwithminimallysmooth
boundary
Furtherresults

VII.RETURNTOTHETHEORYOFHARMONICFUNCTIONS
Non-tangentialconvergenceandFatou'Stheorem
Theareaintegral
ApplicationofthetheoryofH”spaces
Furtherresults

VIII.DIFFERENTIATIONOFFUNCTIONS
Severalqotionsofpointwisedifierentiability
Thesplittingoffunctions
Acharacterization0fdifrerentiability
Desymmetrizationprinciple
AnothercharacterizationofdifirerentiabiliW
Furtherresults
APPENDICES
SomeInequalities
TheMarcinkiewiczInterpolationTheorem
SomeElementaryPropertiesofHarmonicFunctions
InequalitiesforRademacherFunctions
BlBLl0GRAPHY
INDEX
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