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多项Probit模型参数的极大似然估计 被引量:1

Maximum Likelihood Estimates of Parameters in Multinomial Probit Model
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摘要 本文考虑多项probit模型中参数的极大似然估计(MLE)的存在性.在协方差阵已知和均匀结构两种情况下,给出MLE存在的充要条件. The multinomial probit (MNP) model has been widely used in biometrics,econometrics and transportation modeling.This model can accommodate arbitrarily complicated relationships among the probabilities of the vairous categories quite naturally.However,despite potential broad applications,its usage has been limited by the compulational burden associated with estimating the parameters.This paper mainly examines necessary and sufficient conditions for the existence of Maximum Likelihood Estimation (MLE) for MNP model.Albert and Anderson (1981) gave separation and overlap conditions for the existence of the MLE in logistic models.We generalize their conditions to MNP model,giving necessary and sufficient conditions for the existence of a finite MLE when covariance matrix is known or it has a special structure uniform structure.
出处 《应用数学》 CSCD 北大核心 2004年第S2期90-93,共4页 Mathematica Applicata
基金 国家自然科学基金资助项目(10271013)
关键词 多项Probit模型 极大似然估计 OVERLAP Multinomial probit (MNP) model Maximum likelihood estimation Overlap
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参考文献7

  • 1Wedderburn R W M.On the existence and uniqueness of the maximum likelihood estimates for certain generalized linear models. Biometrika . 1976
  • 2Chib S,Greenberg E.Analysis of multinomial probit models. Biometrika . 1998
  • 3Hajivassiliou Vassilis A,McFadden Daniel L.The method of simulated scores for the estimation of LDV models. Econometrica . 1998
  • 4Haberman S J.Log-linear models for frequency tables derived by indirect observation: Maximum likelihood equations. The Annals of Statistics . 1974
  • 5Sivapulle M J.On the existence of maximum likelihood estimators for the binomial response models. J. Roy. Statist. Soe. Ser . 1981
  • 6Amemiya T.The maximum likelihood the minimum chi-square and the nonlinear weighted least-squares estimator in the general qualitative response model. Journal of the American Statistical Association . 1976
  • 7Albert A,Anderson J A.On the existence of maximum likelihood estimates in logistic regession models. Biometrika . 1981

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