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ID:36230513
大小:2.50 MB
页数:187页
时间:2019-05-07
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1、EmpiricalMethodsinFinanceandAccountingBong-SooLeeUniversityofHoustonAugust2004TABLEOFCONTENTSI.IntroductionII.DynamicdividendbehaviorIII.PermanentandtemporarycomponentsIV.Post-earningsannouncementdriftV.MeanreversionVI.CausalityVII.VARframeworkVIII.PresentvaluemodelsIX.GMMX.Thetermstructureofi
2、nterestratesXI.AlternativetestsofthemarketefficiencyXII.TimeSeriesModelsofHeteroskedasticity186ApplicationsandExamples[Motivation]1.Dynamicdividendmodel·Thepartialadjustmenthypothesis,whereDt*=targetdividend,EarningsPermanentcomponentofearnings:presentdiscountedvalueoffutureearnings2.Meanrever
3、sionbyFama/French(1988)Whatwillbetimeseriesmodelofpt?3.Market’sresponsetounexpectedearningsHowtoincreaseRsquareandλ?4.Post-announcementdriftinabnormalreturns186HowtounderstandserialcorrelationinARt?2.Rationalexpectationseconometrics·Economics/Finance/AccountingTheoryrestrictionsondata·Causalit
4、y[e.g.,earningsandinvestment]·VAR(Vectorautoregression)andidentifications[e.g.,fadorbubble]3.MarketefficiencyGMM186I.INTRODUCTION1.NOTATION·Astochasticprocessisacollectionofrandomvariable,acollectionindexedbyavariablet.·Lagoperator·PolynomialintheLagOperatorExample:186·Astochasticprocess{yt}is
5、stationary,iffforanysetofAofpaths,Pr.(A)=Pr.(LsA)foranyS.®Thesameprobabilitydistributionprevailsinanytimeperiod.[orifthejointdistributionassociatedwithkobservatonsmadeatanysetoftimet1…tkisthesameasthejointdistributionofforallhÎT](NOTE)t1…tkarenotnecessarilyconsecutive.·Astochasticprocess,yt,i
6、scovariancestationary,if(Note)Cy(t)=covariogramdependsonlyont,notont(ors)Cy(0)=var(yt);Cy(t)=Cy(-t):symmetricEX:Cy(1)=cov(yt,yt-1)=cov(yt-1,yt)=Cy(-1):anapplicationoftheSchwarzInequality186·etiswhitenoise(W.N.)[¹i.i.d.]if-i.i.d.isastrongerassumptionthanW.N.-etiscovariancestationary:constantmea
7、n-covariancedependsonlyont1862.COVARIANCEGENERATINGFUNCTION:gy(z)-MomentGeneratingFunctiontellsuswhethertwovariablesarefromthesamedistribution.·ConsiderarandomvariableytwhereetisW.N.andisassumed(toassurevar(yt)isfinite)(Note)·Covariance
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