2019
DOI: 10.1007/s40096-019-00316-6
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Inferences on the regression coefficients in panel data models: parametric bootstrap approach

Abstract: This article presents a parametric bootstrap approach to inference on the regression coefficients in panel data models. We aim to propose a method that is easily applicable for implement hypothesis testing and construct confidence interval of the regression coefficients vector of balanced and unbalanced panel data models. We show the results of our simulation study to compare of our parametric bootstrap approach with other approaches and approximated methods based on a Monte Carlo simulation study.

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Cited by 4 publications
(2 citation statements)
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“…The results of the mediation models were interpreted using standardized path coefficients ( β ) and squared multiple correlations ( R 2 ; Hayes, 2013). We used bootstrap inference for model coefficients with 5000 resamples to estimate the 95% confidence intervals (CI) to test the significance of direct and indirect effects between variables (Esmaeli‐Ayan et al, 2020). The upper limit and the lower limit of bootstrap CI not containing 0 indicate the significance of the pathway.…”
Section: Discussionmentioning
confidence: 99%
“…The results of the mediation models were interpreted using standardized path coefficients ( β ) and squared multiple correlations ( R 2 ; Hayes, 2013). We used bootstrap inference for model coefficients with 5000 resamples to estimate the 95% confidence intervals (CI) to test the significance of direct and indirect effects between variables (Esmaeli‐Ayan et al, 2020). The upper limit and the lower limit of bootstrap CI not containing 0 indicate the significance of the pathway.…”
Section: Discussionmentioning
confidence: 99%
“…For the nonhomogenous linear hypothesis testing problems (H 0 : Hθ = d), Yue et al [14] provided an adjusted testing method for model (1) by considering the discrepancies of the corrected residual sums of squares between the null and alternative hypotheses. When the measurement errors do not exist in model (1) (i.e., x ij is observed directly), Esmaeli-Ayan et al [15] and Yue et al [16] proposed a parametric bootstrap approach. For the hypothesis testing problem (2) in the linear EV model, Huwang et al [17] developed a uniformly robust (RT) test method.…”
Section: Introductionmentioning
confidence: 99%