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SEMIPARAMETRIC OPTIMAL ESTIMATION WITH NONIGNORABLE NONRESPONSE DATA
by
Kim, Jae Kwang
, Morikawa, Kosuke
in
Asymptotic methods
/ Asymptotic properties
/ Econometrics
/ Estimating techniques
/ Estimators
/ Quantitative analysis
/ Regular Articles
/ Statistical analysis
/ Statistical methods
/ Statistical tests
2021
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SEMIPARAMETRIC OPTIMAL ESTIMATION WITH NONIGNORABLE NONRESPONSE DATA
by
Kim, Jae Kwang
, Morikawa, Kosuke
in
Asymptotic methods
/ Asymptotic properties
/ Econometrics
/ Estimating techniques
/ Estimators
/ Quantitative analysis
/ Regular Articles
/ Statistical analysis
/ Statistical methods
/ Statistical tests
2021
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Do you wish to request the book?
SEMIPARAMETRIC OPTIMAL ESTIMATION WITH NONIGNORABLE NONRESPONSE DATA
by
Kim, Jae Kwang
, Morikawa, Kosuke
in
Asymptotic methods
/ Asymptotic properties
/ Econometrics
/ Estimating techniques
/ Estimators
/ Quantitative analysis
/ Regular Articles
/ Statistical analysis
/ Statistical methods
/ Statistical tests
2021
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SEMIPARAMETRIC OPTIMAL ESTIMATION WITH NONIGNORABLE NONRESPONSE DATA
Journal Article
SEMIPARAMETRIC OPTIMAL ESTIMATION WITH NONIGNORABLE NONRESPONSE DATA
2021
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Overview
When the response mechanism is believed to be not missing at random (NMAR), a valid analysis requires stronger assumptions on the response mechanism than standard statistical methods would otherwise require. Semiparametric estimators have been developed under the parametric model assumptions on the response mechanism. In this paper, a new statistical test is proposed to guarantee model identifiability without using instrumental variable assumption. Furthermore, we develop optimal semiparametric estimation for parameters such as the population mean. Specifically, we propose two semiparametric optimal estimators that do not require any model assumptions other than the response mechanism. Asymptotic properties of the proposed estimators are discussed. An extensive simulation study is presented to compare with some existing methods. We present an application of our method using Korean labor and income panel survey data.
Publisher
Institute of Mathematical Statistics
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