亚博电子竞技

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亚博电子竞技亚搏电竞app网站李勇教授学术论文在国际著名计量经济学杂志(Journal of Econometrics)上正式发表
发文时间:2020-05-13

亚博电子竞技

yabodianzijingjiyabodianjingappwangzhanliyongjiaoshouxueshulunwenzaiguojizhumingjiliangjingjixuezazhi(journal of econometrics)shangzhengshifabiao。

亚博电子竞技gailunwenshiyuzhejiangdaxueyabodianjingappwangzhancengtaozhulijiaoshouyijixinjiapoguanlidaxueyujunjiaoshougongtonghezuo。gaipianlunwenjiyuzhumingdemoxingzhunzedeviance information criterion (dic, spiegelhalter et al. 2002), tichulexindegaijinmoxingxuanzefangfa。duiyujingjijinrongzhongliuxingdeyinbianliangmoxing,gailunwenshouxiantichushiyongyuyinbianliangmoxingdejifenxinxizhunze。tongshi,zhenduicuowushedingdejiliangmoxing,wenzhangyoutichuleyizhongkeyizaicunzaimoxingwusheqingkuangxiashiyongdewenjianxinxizhunze。

journal of econometrics

亚博电子竞技deviance information criterion for latent variable models and misspecified models

li,yong, yu,jun and zeng,tao.

2020,216(2),450-493.

Deviance information criterion for latent variable models and misspecified models

Abstract: Deviance information criterion (DIC) has been widely used for Bayesian model comparison, especially after Markov chain Monte Carlo (MCMC) is used to estimate candidate

models. this paper first studies the problem of using dic to compare latent variable models when dic is calculated from the conditional likelihood. in particular, it is shown that the conditional likelihood approach undermines theoretical underpinnings of dic. a new version of dic, namely dicl, is proposed to compare latent variable models. the large sample properties of dicl are studied. a frequentist justification of dicl is provided. like aic, dicl provides an asymptotically unbiased estimator to the expected kullback-leibler (kl) divergence between the dgp and a predictive distribution. some popular algorithms, such as the em, kalman and particle filtering algorithms, are introduced to compute dicl for latent variable models. moreover, this paper studies the problem of using dic to compare misspecified models. a new version of dic, namely dicm, is proposed and it can be regarded as a bayesian version of tic. a frequentist justification of dicm is provided under misspecification. dicl and dicm are illustrated using asset pricing models and stochastic volatility models

JEL亚博电子竞技 classification

c11

c12

g12

Keywords

aic

tic

dic

latent variable models

misspecified models

markov chain monte carlo

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