Given a set of spatial data, often the desire is to estimate its covariance structure. For prac-tical purposes, it is often necessary to propose some parametric model for the variagram. Once the parametric model is selected, one must estimate the parameters of the model. Given a parametric structure, it naturally follows that maximum likelihood or Bayesia
Spatial models have been widely used in the public health set-up. In the case of continuous outcomes...
In this paper we explore the use of the Integrated Laplace Approximation (INLA) for Bayesian inferen...
AbstractWe consider one-step estimation of parameters that represent the strength of spatial depende...
The limitations of the maximum likelihood method for estimating spatial covariance parameters are: t...
Maximum likelihood and related techniques are generally considered the best method for estimating th...
Several authors have proposed stochastic and non-stochastic approxima-tions to the maximum likelihoo...
A multivariate spatial linear coregionalization model is considered that incorporates the Matérn cl...
In spatial statistics, the correct identification of a variogram model when fitted to an empirical v...
Maximum likelihood estimation of spatial models typically requires a sizeable computational capacit...
The 12th International Conference on Computational and Financial Econometrics (CFE 2018) and the 11t...
Spatial generalized linear mixed models are flexible models for a variety of applications, where spa...
Maximum likelihood is an attractive method of estimating covariance parameters in spatial models bas...
Maximum likelihood estimation of a spatial model typically requires a sizeable computational capacit...
E ¢ cient semiparametric and parametric estimates are developed for a spatial autoregressive model, ...
Elhorst (2010) shows how the recent publication of LeSage and Pace (2009) in his expression “raises...
Spatial models have been widely used in the public health set-up. In the case of continuous outcomes...
In this paper we explore the use of the Integrated Laplace Approximation (INLA) for Bayesian inferen...
AbstractWe consider one-step estimation of parameters that represent the strength of spatial depende...
The limitations of the maximum likelihood method for estimating spatial covariance parameters are: t...
Maximum likelihood and related techniques are generally considered the best method for estimating th...
Several authors have proposed stochastic and non-stochastic approxima-tions to the maximum likelihoo...
A multivariate spatial linear coregionalization model is considered that incorporates the Matérn cl...
In spatial statistics, the correct identification of a variogram model when fitted to an empirical v...
Maximum likelihood estimation of spatial models typically requires a sizeable computational capacit...
The 12th International Conference on Computational and Financial Econometrics (CFE 2018) and the 11t...
Spatial generalized linear mixed models are flexible models for a variety of applications, where spa...
Maximum likelihood is an attractive method of estimating covariance parameters in spatial models bas...
Maximum likelihood estimation of a spatial model typically requires a sizeable computational capacit...
E ¢ cient semiparametric and parametric estimates are developed for a spatial autoregressive model, ...
Elhorst (2010) shows how the recent publication of LeSage and Pace (2009) in his expression “raises...
Spatial models have been widely used in the public health set-up. In the case of continuous outcomes...
In this paper we explore the use of the Integrated Laplace Approximation (INLA) for Bayesian inferen...
AbstractWe consider one-step estimation of parameters that represent the strength of spatial depende...