• Malliavi随机分析和相关论题(第2版)
  • Malliavi随机分析和相关论题(第2版)
  • Malliavi随机分析和相关论题(第2版)
  • Malliavi随机分析和相关论题(第2版)
  • Malliavi随机分析和相关论题(第2版)
  • Malliavi随机分析和相关论题(第2版)
  • Malliavi随机分析和相关论题(第2版)
  • Malliavi随机分析和相关论题(第2版)
  • Malliavi随机分析和相关论题(第2版)
  • Malliavi随机分析和相关论题(第2版)
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Malliavi随机分析和相关论题(第2版)

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作者[美]纽勒特(Nualart D.) 著

出版社世界图书出版公司

出版时间2013-10

版次2

装帧平装

上书时间2023-06-08

小东叔叔的书

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图书标准信息
  • 作者 [美]纽勒特(Nualart D.) 著
  • 出版社 世界图书出版公司
  • 出版时间 2013-10
  • 版次 2
  • ISBN 9787510061370
  • 定价 59.00元
  • 装帧 平装
  • 开本 24开
  • 纸张 胶版纸
  • 页数 382页
  • 正文语种 英语
【内容简介】
  Therehavebeentenyearssincethepublicationofthefirsteditionofthisbook.Sincethen,newapplicationsanddevelopmentsoftheMalliavincal-culushaveappeared.Inpreparingthissecondeditionwehavetakenintoaccountsomeofthesenewapplications,andinthisspirit,thebookhastwoadditionalchaptersthatdealwiththefollowingtwotopics:FYactionalBrownianmotionandMathematicalFinance.
【目录】
Introduction
1AnalysisontheWienerspace
1.1Wienerchaosandstochasticintegrals
1.1.1TheWienerchaosdecomposition
1.1.2Thewhitenoisecase:MultipleWiener-Itointegrals
1.1.3Itostochasticcalculus
1.2Thederivativeoperator
1.2.1Thederivativeoperatorinthewhitenoisecase
1.3Thedivergenceoperator
1.3.1Propertiesofthedivergenceoperator
1.3.2TheSkorohodintegral
1.3.3TheItostochasticintegralasaparticularcaseoftheSkorohodintegral
1.3.4StochasticintegralrepresentationofWienerfunctionals
1.3.5Localproperties
1.4TheOrnstein-Uhlenbecksemigroup
1.4.1ThesemigroupofOrnstein-Uhlenbeck
1.4.2ThegeneratoroftheOrnstein-Uhlenbecksemigroup
1.4.3Hypercontractivitypropertyandthemultipliertheorem
1.5Sobolevspacesandtheequivalenceofnorms

2Regularityofprobabilitylaws
2.1Regularityofdensitiesandrelatedtopics
2.1.1Computationandestimationofprobabilitydensities
2.1.2Acriterionforabsolutecontinuitybasedontheintegration-by-partsformula
2.1.3AbsolutecontinuityusingBouleauandHirsch'sapproach
2.1.4Smoothnessofdensities
2.1.5Compositionoftempereddistributionswithnondegeneraterandomvectors
2.1.6Propertiesofthesupportofthelaw
2.1.7Regularityofthelawofthemaximumofcontinuousprocesses
2.2Stochasticdifferentialequations
2.2.1Existenceanduniquenessofsolutions
2.2.2Weakdifferentiabilityofthesolution
2.3HypoellipticityandHormander'stheorem
2.3.1AbsolutecontinuityinthecaseofLipschitzcoefficients
2.3.2AbsolutecontinuityunderHormander'sconditions
2.3.3SmoothnessofthedensityunderHormander'scondition
2.4Stochasticpartialdifferentialequations
2.4.1Stochasticintegralequationsontheplane
2.4.2Absolutecontinuityforsolutionstothestochasticheatequation

3Anticipatingstochasticcalculus
3.1Approximationofstochasticintegrals
3.1.1StochasticintegralsdefinedbyRiemanns
3.1.2TheapproachbasedontheL2developmeoftheprocess
3.2Stochasticcalculusforanticipatingintegrals
3.2.1Skorohodintegralprocesses
3.2.2ContinuityandquadraticvariationoftheSkorohodintegral
3.2.3Ito'sformulafortheSkorohodandStratonovichintegrals
3.2.4Substitutionformulas
3.3Anticipatingstochasticdifferentialequations
3.3.1StochasticdifferentialequationsintheSratonovichsense
3.3.2Stochasticdifferentialequationswithboundaryconditions
……

4TransformationsoftheWienermeasure
5FractionalBrownianmotion
6MalliavinCalculusinfinance
AAppendix
References
Index
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