• 巴拿赫空间讲义(英文版)
  • 巴拿赫空间讲义(英文版)
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巴拿赫空间讲义(英文版)

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作者[美]阿尔比亚克(Fernando Albiac)、Nigel J.Kalton 著

出版社世界图书出版公司

出版时间2012-09

版次1

装帧平装

货号1架2排右2-3

上书时间2024-09-23

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图书标准信息
  • 作者 [美]阿尔比亚克(Fernando Albiac)、Nigel J.Kalton 著
  • 出版社 世界图书出版公司
  • 出版时间 2012-09
  • 版次 1
  • ISBN 9787510048043
  • 定价 59.00元
  • 装帧 平装
  • 开本 24开
  • 纸张 胶版纸
  • 页数 188页
  • 正文语种 英语
【内容简介】
  Thisbookgrewoutofaone-semestercoursegivenbythesecondauthorin2001andasubsequenttwo-semestercoursein2004-2005,bothattheUniversityofMissouri-Columbia.Thetextisintendedforagraduatestudentwhohasalreadyhadabasicintroductiontofunctionalanalysis;the'aimistogiveareasonablybriefandself-containedintroductiontoclassicalBanachspacetheory.
  Banachspacetheoryhasadvanceddramaticallyinthelast50yearsandwebelievethatthetechniquesthathavebeendevelopedareverypowerfulandshouldbewidelydisseminatedamongstanalystsingeneralandnotrestrictedtoasmallgroupofspecialists.Thereforewehopethatthisbookwillalsoproveofinteresttoanaudiencewhomaynotwishtopursueresearchinthisareabutstillwouldliketounderstandwhatisknownaboutthestructureoftheclassicalspaces.
  ClassicalBanachspacetheorydevelopedasanattempttoanswerverynaturalquestionsonthestructureofBanachspaces;manyofthesequestionsdatebacktotheworkofBanachandhisschoolinLvov.Itenjoyed,perhaps,itsgoldenperiodbetween1950and1980,culminatinginthedefinitivebooksbyLindenstraussandTzafriri[138]and[139],in1977and1979respectively.Thesubjectisstillverymuchalivebutthereaderwillseethatmuchofthebasicgroundworkwasdoneinthisperiod.
  Atthesametime,ouraimistointroducethestudenttothefundamentaltechniquesavailabletoaBanachspacetheorist.Asanexample,wespendmuchoftheearlychaptersdiscussingtheuseofSchauderbasesandbasicsequencesinthetheory.Thesimpleideaofextractingbasicsequencesinordertounderstandsubspacestructurehasbecomesecond-natureinthesubject,andsotheimportanceofthisnotionistooeasilyoverlooked.
  Itshouldbepointedoutthatthisbookisintendedasatextforgraduatestudents,notasareferencework,andwehaveselectedmaterialwithaneyetowhatwefeelcanbeappreciatedrelativelyeasilyinaquiteleisurelytwo-semestercourse.Twoofthemostspectaculardiscoveriesinthisareaduringthelast50yearsareEnfio'ssolutionofthebasisproblem[54]andtheGowers-Maureysolutionoftheunconditionalbasicsequenceproblem[71].Thereaderwillfinddiscussionoftheseresultsbutnopresentation.Ourfeeling,basedonexperience,isthatdetouringfromthedevelopmentofthetheorytopresentlengthyandcomplicatedcounterexamplestendstobreakuptheflowofthecourse.WepreferthereforetopresentonlyrelativelysimpleandeasilyappreciatedcounterexamplessuchastheJamesspaceandTsirelson'sspace.Wealsodecided,toavoiddisruption,thatsomecounterexamplesofintermediatedifficultyshouldbepresentedonlyinthelastoptionalchapterandnotinthemainbodyofthetext.
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