Autoregressive Spatial Regression Model and Second-Order Moving Average for Generalized Skew-Laplace Random Field
In this article, autoregressive spatial regression and second-order moving average will be presented to model the outputs of a heavy-tailed skewed spatial random field resulting from the developed multivariate generalized Skew-Laplace distribution. The model parameters are estimated by the maximum likelihood method using the Kolbeck-Leibler divergence criterion. Also, the best spatial predictor will be provided. Then, a simulation study is conducted to validate and evaluate the performance of the proposed model. The method is applied to analyze a real data.
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Bayesian Clustering of Spatially Varying Coefficients Zero-Inflated Survival Regression Models
Sepideh Asadi, *
Journal of Sciences, Islamic Republic of Iran, Summer 2024 -
Penalized Composite Likelihood Estimation for Spatial Generalized Linear Mixed Models
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Journal of Sciences, Islamic Republic of Iran, Spring 2024