Estimation in semiparametric models with missing data

This paper considers the problem of parameter estimation in a general class of semiparametric models when observations are subject to missingness at random. The semiparametric models allow for estimating functions that are non-smooth with respect to the parameter. We propose a nonparametric imputati...

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Published inAnnals of the Institute of Statistical Mathematics Vol. 65; no. 4; pp. 785 - 805
Main Authors Chen, Song Xi, Van Keilegom, Ingrid
Format Journal Article
LanguageEnglish
Published Tokyo Springer Japan 01.08.2013
Springer Nature B.V
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Abstract This paper considers the problem of parameter estimation in a general class of semiparametric models when observations are subject to missingness at random. The semiparametric models allow for estimating functions that are non-smooth with respect to the parameter. We propose a nonparametric imputation method for the missing values, which then leads to imputed estimating equations for the finite dimensional parameter of interest. The asymptotic normality of the parameter estimator is proved in a general setting, and is investigated in detail for a number of specific semiparametric models. Finally, we study the small sample performance of the proposed estimator via simulations.
AbstractList This paper considers the problem of parameter estimation in a general class of semiparametric models when observations are subject to missingness at random. The semiparametric models allow for estimating functions that are non-smooth with respect to the parameter. We propose a nonparametric imputation method for the missing values, which then leads to imputed estimating equations for the finite dimensional parameter of interest. The asymptotic normality of the parameter estimator is proved in a general setting, and is investigated in detail for a number of specific semiparametric models. Finally, we study the small sample performance of the proposed estimator via simulations. [PUBLICATION ABSTRACT]
This paper considers the problem of parameter estimation in a general class of semiparametric models when observations are subject to missingness at random. The semiparametric models allow for estimating functions that are non-smooth with respect to the parameter. We propose a nonparametric imputation method for the missing values, which then leads to imputed estimating equations for the finite dimensional parameter of interest. The asymptotic normality of the parameter estimator is proved in a general setting, and is investigated in detail for a number of specific semiparametric models. Finally, we study the small sample performance of the proposed estimator via simulations.
Author Van Keilegom, Ingrid
Chen, Song Xi
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Keywords Copulas
Single-index model
Missing at random
Nuisance function
Imputation
Partially linear model
Kernel smoothing
Semiparametric model
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  publication-title: Annals of Statistics
  doi: 10.1214/08-AOS642
– ident: 393_CR21
  doi: 10.1198/016214504000000449
– ident: 393_CR12
– ident: 393_CR23
  doi: 10.1016/j.jspi.2009.11.017
– ident: 393_CR17
  doi: 10.1007/978-1-4757-2545-2
– ident: 393_CR13
  doi: 10.2307/1913713
– ident: 393_CR5
  doi: 10.1214/aos/1176349020
– ident: 393_CR7
– ident: 393_CR1
  doi: 10.1111/1468-0262.00470
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Snippet This paper considers the problem of parameter estimation in a general class of semiparametric models when observations are subject to missingness at random....
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springer
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SubjectTerms Asymptotic properties
Computer simulation
Economics
Estimating
Estimators
Finance
Generalized linear models
Insurance
Management
Mathematical analysis
Mathematical models
Mathematics
Mathematics and Statistics
Missing data
Parameter estimation
Samples
Statistical analysis
Statistics
Statistics for Business
Studies
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Title Estimation in semiparametric models with missing data
URI https://link.springer.com/article/10.1007/s10463-012-0393-6
https://www.proquest.com/docview/1412456480
https://www.proquest.com/docview/1429886921
Volume 65
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