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Semiparametric estimation of moment condition models with weakly dependent data
被引:3
|作者:
Bravo, Francesco
[1
]
Chu, Ba M.
[2
]
Jacho-Chavez, David T.
[3
]
机构:
[1] Univ York, Dept Econ, York, N Yorkshire, England
[2] Carleton Univ, Dept Econ, Ottawa, ON, Canada
[3] Emory Univ, Dept Econ, Rich Bldg 306,1602 Fishburne Dr, Atlanta, GA 30322 USA
关键词:
Alpha-mixing;
empirical processes;
empirical likelihood;
stochastic equicontinuity;
uniform law of large numbers;
CENTRAL-LIMIT-THEOREM;
GENERALIZED EMPIRICAL LIKELIHOOD;
UNIFORM-CONVERGENCE;
ECONOMETRIC-MODELS;
COVARIANCE-MATRIX;
U-STATISTICS;
HETEROSKEDASTICITY;
CONSISTENCY;
INDEX;
GMM;
D O I:
10.1080/10485252.2016.1254781
中图分类号:
O21 [概率论与数理统计];
C8 [统计学];
学科分类号:
020208 ;
070103 ;
0714 ;
摘要:
This paper develops the asymptotic theory for the estimation of smooth semiparametric generalized estimating equations models with weakly dependent data. The paper proposes new estimation methods based on smoothed two-step versions of the generalised method of moments and generalised empirical likelihood methods. An important aspect of the paper is that it allows the first-step estimation to have an effect on the asymptotic variances of the second-step estimators and explicitly characterises this effect for the empirically relevant case of the so-called generated regressors. The results of the paper are illustrated with a partially linear model that has not been previously considered in the literature. The proofs of the results utilise a new uniform strong law of large numbers and a new central limit theorem for U-statistics with varying kernels that are of independent interest.
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页码:108 / 136
页数:29
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