A Short Introduction To Perturbation Theory For Linear Operators(Kato)

A Short Introduction To Perturbation Theory For Linear Operators(Kato)

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页数:171页

时间:2019-08-01

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1、AShortIntroductiontoPerturbationTheoryforLinearOperatorsTosioKatoAShortIntroductiontoPerturbationTheoryforLinearOperatorsSpringer-VerlagNewYorkHeidelbergBerlinTosioKatoDepartmentofMathematicsUniversityofCaliforniaBerkeley,CA94720USAAMSSubjectClassifications(1980):46-01,34-01,340

2、10,47-01,47A55LibraryofCongressCataloginginPublicationDataKato,Tosio,1917-Ashortintrod~ctiontoperturbationtheoryforlinearoperators"Slightlyexpandedreproductionofthefirsttwochapters(plusintroduction)of...Perturbationtheoryforlinearoperators"-Pref.Bibliography:p.Includesindex.1.Li

3、nearoperators.2.Perturbation(Mathematics)I.TitleQA329.2.K37251982515.7'24682-10505ThisbookisaslightlyexpandedversionofChapters1and2of:T.Kato,PerturbationTheoryforLinearOperators2nded.(GrundlehrendermathematischenWissenschaften132).Springer-Verlag,Berlin,1980.C1982bySpringer-Verl

4、agNewYorkInc.SoftcoverreprintofthehardcoverIstedition1982Allrightsreserved.NopartofthisbookmaybetranslatedorreproducedinanyformwithoutwrittenpermissionfromSpringer-Verlag,175FifthAvenue,NewYork,NY10010,USA.TypesettingbyBriihlscheUniversitatsdruckerei(FRG).PrintingandbindingbyR.R

5、.Donnelley&Sons,Harrisonburg,VA.987654321ISBN-13:978-1-4612-5702-8e-ISBN-13:978-1-4612-5700-4DOl:10.1007/978-1-4612-5700-4PrefaceThisbookisaslightlyexpandedreproductionofthefirsttwochapters(plusIntroduction)ofmybookPerturbationTheorytorLinearOperators,Grundlehrendermathematische

6、nWissenschaften132,Springer1980.Eversince,orevenbefore,thepublicationofthelatter,therehavebeensuggestionsaboutseparatingthefirsttwochaptersintoasinglevolume.Ihavenowagreedtofollowthesuggestions,hopingthatitwillmakethebookavailabletoawideraudience.Thosetwochapterswereintendedfrom

7、theoutsettobeacomprehen•sivepresentationofthosepartsofperturbationtheorythatcanbetreatedwithoutthetopologicalcomplicationsofinfinite-dimensionalspaces.Infact,manyessentialand.evenadvancedresultsinthetheoryhavenon•trivialcontentsinfinite-dimensionalspaces,althoughoneshouldnotforg

8、etthatsomepartsofthetheory,suchasthosepertainin

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