Statistical inference for partially linear errors-in-variables panel data models with fixed effects
In this paper, we consider the statistical inference for the partially linear panel data models with fixed effects. We focus on the case where some covariates are measured with additive errors. We propose a modified profile least squares estimator of the regression parameter and the nonparametric co...
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Online Access: | http://dx.doi.org/10.1080/21642583.2020.1856212 |
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doaj-d77bc51d75134c89a4397a57f86b94352021-01-04T18:22:08ZengTaylor & Francis GroupSystems Science & Control Engineering2164-25832021-01-019111010.1080/21642583.2020.18562121856212Statistical inference for partially linear errors-in-variables panel data models with fixed effectsBangqiang He0Minxiu Yu1Jinming Zhou2Anhui Polytechnic UniversityAnhui Polytechnic UniversityAnhui Polytechnic UniversityIn this paper, we consider the statistical inference for the partially linear panel data models with fixed effects. We focus on the case where some covariates are measured with additive errors. We propose a modified profile least squares estimator of the regression parameter and the nonparametric components. The asymptotic normality for the parametric component and the rate of convergence for the nonparametric component are established. Consistent estimations of the error variance are also developed. We conduct simulation studies to demonstrate the finite sample performance of our proposed method and we also present an illustrative empirical application.http://dx.doi.org/10.1080/21642583.2020.1856212panel datapartially linear modelfixed effecterrors-in-variables |
collection |
DOAJ |
language |
English |
format |
Article |
sources |
DOAJ |
author |
Bangqiang He Minxiu Yu Jinming Zhou |
spellingShingle |
Bangqiang He Minxiu Yu Jinming Zhou Statistical inference for partially linear errors-in-variables panel data models with fixed effects Systems Science & Control Engineering panel data partially linear model fixed effect errors-in-variables |
author_facet |
Bangqiang He Minxiu Yu Jinming Zhou |
author_sort |
Bangqiang He |
title |
Statistical inference for partially linear errors-in-variables panel data models with fixed effects |
title_short |
Statistical inference for partially linear errors-in-variables panel data models with fixed effects |
title_full |
Statistical inference for partially linear errors-in-variables panel data models with fixed effects |
title_fullStr |
Statistical inference for partially linear errors-in-variables panel data models with fixed effects |
title_full_unstemmed |
Statistical inference for partially linear errors-in-variables panel data models with fixed effects |
title_sort |
statistical inference for partially linear errors-in-variables panel data models with fixed effects |
publisher |
Taylor & Francis Group |
series |
Systems Science & Control Engineering |
issn |
2164-2583 |
publishDate |
2021-01-01 |
description |
In this paper, we consider the statistical inference for the partially linear panel data models with fixed effects. We focus on the case where some covariates are measured with additive errors. We propose a modified profile least squares estimator of the regression parameter and the nonparametric components. The asymptotic normality for the parametric component and the rate of convergence for the nonparametric component are established. Consistent estimations of the error variance are also developed. We conduct simulation studies to demonstrate the finite sample performance of our proposed method and we also present an illustrative empirical application. |
topic |
panel data partially linear model fixed effect errors-in-variables |
url |
http://dx.doi.org/10.1080/21642583.2020.1856212 |
work_keys_str_mv |
AT bangqianghe statisticalinferenceforpartiallylinearerrorsinvariablespaneldatamodelswithfixedeffects AT minxiuyu statisticalinferenceforpartiallylinearerrorsinvariablespaneldatamodelswithfixedeffects AT jinmingzhou statisticalinferenceforpartiallylinearerrorsinvariablespaneldatamodelswithfixedeffects |
_version_ |
1724349043552813056 |