An introduction to Finsler geometry英文学习资料

An introduction to Finsler geometry英文学习资料

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时间:2019-06-18

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1、«n>PekingUniversitytfzSjESeriesinMathematics—Vol.1ANINTRODUCTIONTOFINSLERGEOMETRYXlaohuanMoANINTRODUCTIONTOFINSLERGEOMETRYPEKINGUNIVERSITYSERIESINMATHEMATICSSeriesEditor:Kung-ChingChang(PekingUniversity,China)Vol.1:AnIntroductiontoFinslerGeometrybyXiaohuanMo(PekingUniversity,China)PekingU

2、niversity(lfc?sPSeriesinMathematics—Vol.1"W-IJ,"'••;:ix.ANINTRODUCTIONTOFINSLERGEOMETRYXiaohuanMojj^WorldScientificNEWJERSEY•LONDON•SINGAPORE•BEIJING•SHANGHAI•HONGKONG•TAIPEI•CHENNAIPublishedbyWorldScientificPublishingCo.Pte.Ltd.5TohTuckLink,Singapore596224USAoffice:27WarrenStreet,Suite4

3、01-402,Hackensack,NJ07601UKoffice:57SheltonStreet,CoventGarden,LondonWC2H9HEBritishLibraryCataloguing-in-PublicationDataAcataloguerecordforthisbookisavailablefromtheBritishLibrary.ANINTRODUCTIONTOFINSLERGEOMETRYCopyright©2006byWorldScientificPublishingCo.Pte.Ltd.Allrightsreserved.Thisbook

4、,orpartsthereof,maynotbereproducedinanyformorbyanymeans,electronicormechanical,includingphotocopying,recordingoranyinformationstorageandretrievalsystemnowknownortobeinvented,withoutwrittenpermissionfromthePublisher.Forphotocopyingofmaterialinthisvolume,pleasepayacopyingfeethroughtheCopyri

5、ghtClearanceCenter,Inc.,222RosewoodDrive,Danvers,MA01923,USA.Inthiscasepermissiontophotocopyisnotrequiredfromthepublisher.ISBN981-256-793-3PrintedinSingaporebyWorldScientificPrinters(S)PteLtdPrefaceThisbookusesthemovingframeasatoolanddevelopsFinslergeometryonthebasisofthediscoveryofChernc

6、onnectionandprojectivespherebundle.ItsystematicallyintroducesthreeclassesofgeometricalinvariantsonFinslermanifoldsandtheirintrinsicrelation,analyseslocalandglobalresultsfromclassicandmodernFinslergeometry,andgivesnon-trivialexamplesofFinslermanifoldssatisfyingkindsofcurvatureconditions.Mo

7、stofthegeometricinvariantsandfundamentalequationsinthisbooklieontheprojectivespherebundle,thatis,theyarepositivelyhomogenousdegreezerowithrespecttothetangentvectors.Thecontentofthisbookisbriefandtothepoint.WerevealthestudyingmethodofmodernFishergeometrybyintroducing

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