Quasi-maximum likelihood estimators for spatial dynamic panel data with fixed effects when both n and T are large
By Jihai Yu, R. Jong, Lung-fei Lee. 2008
605 citations recorded by the source corpus.
Subfields: Economics and Econometrics
View Paper: https://www.semanticscholar.org/paper/2d5e663ed9bf0e002aa4e3fa162a72c4ceca1aa8
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Economics and Econometrics
- J. Paul Elhorst
- Nicolas Debarsy
- Lung-fei Lee
- Jihai Yu
- Cem Ertur
- Luc Anselin
- Zhenlin Yang
- James Paul LeSage
Citations in the corpus
- THE ASYMPTOTIC PROPERTIES OF THE SYSTEM GMM ESTIMATOR IN DYNAMIC PANEL DATA MODELS WHEN BOTH N AND T ARE LARGE (2015, background): “In contrast, Elhorst (2004, 2010), Su and Yang (2007), and Yu, Jong, and Lee (2008) employ a spatial approach to model the cross-section dependence.”
- Conflict, Climate, and Cells: A Disaggregated Analysis (2018, positive): “The model in equation (3) is a dynamic, spatially autoregressive Durbin model that we estimate by maximum likelihood following Parent and LeSage (2012) and Yu, de Jong, and Lee (2008), clustering standard errors by cell.”
- Dynamic spatial panels: models, methods, and inferences (2012, methodology): “|g| \ 1, put forward in Yu et al. (2008), is too restrictive.”
- A SPATIAL DYNAMIC PANEL DATA MODEL WITH BOTH TIME AND INDIVIDUAL FIXED EFFECTS (2009, background): “For the concentrated log likelihood function (7) divided by the effective sample size (n − 1)T , the corresponding expected value function is Qn,T (θ) = Emaxcn 1/((n −1)T ) ln Ln,T (θ,cn), which is Qn,T (θ) = −1 2 ln2π − 1 2 lnσ 2 − 1 n −1 ln(1−λ)+ 1 n −1 ln |Sn(λ)| − 1 2σ 2(n −1)T E ( T ∑ t=1 Ṽ ′n”
- Spillover Dynamics for Systemic Risk Measurement Using Spatial Financial Time Series Models (2016, neutral): “Large n and large T asymptotics for QMLE of the spatial model with static dependence parameter are studied in Yu et al. (2008).”
- ESTIMATION OF UNIT ROOT SPATIAL DYNAMIC PANEL DATA MODELS (2010, methodology): “18) 15The inverse formulae has been obtained in Yu et al. (2007) for a matrix with a similar pattern in (3.”
- Some recent developments in spatial panel data models (2010, methodology): “Yu et al. (2007, 2008) and Yu and Lee (2007) study, respectively, the spatial cointegration, stable, and unit root models where the individual time lag, spatial time lag and contemporaneous spatial lag are all included.”
- Measuring resilience to economic shocks: an application to Spain (2018, methodology): “However, Yu et al. (2008) developed a bias corrected maximum likelihood algorithm with good properties.”