BibTex Citation Data :
@article{J.Gauss30935, author = {Maghfiroh Mukrom and Hasbi Yasin and Arief Hakim}, title = {PEMODELAN ANGKA HARAPAN HIDUP PROVINSI JAWA TENGAH MENGGUNAKAN ROBUST SPATIAL DURBIN MODEL}, journal = {Jurnal Gaussian}, volume = {10}, number = {1}, year = {2021}, keywords = {Outliers, M-estimator, Spatial Durbin Model, Number of Life Expectancy.}, abstract = { Spatial regression is a model used to determine relationship between response variables and predictor variables that gets spatial influence. If there are spatial influences on both variables, the model that will be formed is Spatial Durbin Model. One reason for the inaccuracy of the spatial regression model in predicting is the existence of outlier observations. Removing outliers in spatial analysis can change the composition of spatial effects on data. One way to overcome of outliers in the spatial regression model is by using robust spatial regression. The application of M-estimator is carried out in estimating the spatial regression parameter coefficients that are robust against outliers. The aim of this research is obtaining model of number of life expectancy in Central Java Province in 2017 that contain outliers. The results by applying M-estimator to estimating robust spatial durbin model regression parameters can accommodate the existence of outliers in the spatial regression model. This is indicated by the change in the estimating coefficient value of the robust spatial durbin model regression parameter which can increase adjusted R 2 value becomes 93,69% and decrease MSE value becomes 0,12551. Keywords : Outliers, M-estimator, Spatial Durbin Model, Number of Life Expectancy. }, issn = {2339-2541}, pages = {44--54} doi = {10.14710/j.gauss.10.1.44-54}, url = {https://ejournal3.undip.ac.id/index.php/gaussian/article/view/30935} }
Refworks Citation Data :
Spatial regression is a model used to determine relationship between response variables and predictor variables that gets spatial influence. If there are spatial influences on both variables, the model that will be formed is Spatial Durbin Model. One reason for the inaccuracy of the spatial regression model in predicting is the existence of outlier observations. Removing outliers in spatial analysis can change the composition of spatial effects on data. One way to overcome of outliers in the spatial regression model is by using robust spatial regression. The application of M-estimator is carried out in estimating the spatial regression parameter coefficients that are robust against outliers. The aim of this research is obtaining model of number of life expectancy in Central Java Province in 2017 that contain outliers. The results by applying M-estimator to estimating robust spatial durbin model regression parameters can accommodate the existence of outliers in the spatial regression model. This is indicated by the change in the estimating coefficient value of the robust spatial durbin model regression parameter which can increase adjusted R2 value becomes 93,69% and decrease MSE value becomes 0,12551.
Keywords: Outliers, M-estimator, Spatial Durbin Model, Number of Life Expectancy.
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