Maximum likelihood (ML) or quasi-maximum likelihood (QML) estimator of the spatial parameter in the spatial autoregressive model can be very biased. The biasness depends heavily on the magnitude of the error standard deviation and on the spatial layout. Second-order approximations to the bias and MSE are given by modifying the results of Bao and Ullah (2007a). A bootstrap procedure is introduced for the practical implementation of the bias-correction. Monte Carlo simulation shows that this bootstrap procedure works well and that the bias-corrected ML or QML estimator outperforms the regular ML or QML estimator
This article considers quasi-maximum likelihood estimations (QMLE) for two spatial panel data regres...
This paper considers the estimation and inferential issues of threshold spatial autoregressive model...
This paper investigates asymptotic properties of the maximum likelihood estimator and the quasi-maxi...
The biasedness issue arising from the maximum likelihood estimation of the spatial autoregressive mo...
The biasedness issue arising from the maximum likelihood estimation of the spatial autoregressive mo...
The quasi-maximum likelihood (QML) method is popular in the estimation and infer-ence for spatial re...
This paper examines the finite sample properties of the quasi maximum likelihood (QML) esti-mators o...
This paper first presents simple methods for conducting up to third-order bias and variance correcti...
In studying the asymptotic and finite-sample properties of quasi-maximum likelihood (QML) estimators...
One simple, and often very effective, way to attenuate the impact of nuisance parameters on maximum ...
In studying the asymptotic and finite sample properties of quasi-maximum likelihood (QML) estimators...
One simple, and often very effective, way to attenuate the impact of nuisance parameters on maximum ...
In the presence of heteroskedasticity, Lin and Lee (2010) show that the quasi maximum likelihood (QM...
The (quasi-) maximum likelihood estimator (QMLE) for the autoregres-sive parameter in a spatial auto...
Abstract The (quasi-) maximum likelihood estimator (MLE) for the autoregressive parameter in a spati...
This article considers quasi-maximum likelihood estimations (QMLE) for two spatial panel data regres...
This paper considers the estimation and inferential issues of threshold spatial autoregressive model...
This paper investigates asymptotic properties of the maximum likelihood estimator and the quasi-maxi...
The biasedness issue arising from the maximum likelihood estimation of the spatial autoregressive mo...
The biasedness issue arising from the maximum likelihood estimation of the spatial autoregressive mo...
The quasi-maximum likelihood (QML) method is popular in the estimation and infer-ence for spatial re...
This paper examines the finite sample properties of the quasi maximum likelihood (QML) esti-mators o...
This paper first presents simple methods for conducting up to third-order bias and variance correcti...
In studying the asymptotic and finite-sample properties of quasi-maximum likelihood (QML) estimators...
One simple, and often very effective, way to attenuate the impact of nuisance parameters on maximum ...
In studying the asymptotic and finite sample properties of quasi-maximum likelihood (QML) estimators...
One simple, and often very effective, way to attenuate the impact of nuisance parameters on maximum ...
In the presence of heteroskedasticity, Lin and Lee (2010) show that the quasi maximum likelihood (QM...
The (quasi-) maximum likelihood estimator (QMLE) for the autoregres-sive parameter in a spatial auto...
Abstract The (quasi-) maximum likelihood estimator (MLE) for the autoregressive parameter in a spati...
This article considers quasi-maximum likelihood estimations (QMLE) for two spatial panel data regres...
This paper considers the estimation and inferential issues of threshold spatial autoregressive model...
This paper investigates asymptotic properties of the maximum likelihood estimator and the quasi-maxi...