Abstract
Maximum likelihood estimation of spatial models typically requires a sizeable computational\r\ncapacity, even in relatively small samples and becomes unfeasible in very large datasets. The\r\nunilateral approximation approach to spatial models estimation (suggested in Besag, 1974) provides\r\na viable alternative to maximum likelihood estimation that reduces substantially computing\r\ntime and the storage required. Originally proposed for conditionally specified processes, in this 20\r\npaper we extend the method to simultaneous and to general bilateral spatial processes. We prove\r\nconsistency of the estimators and we study their finite-sample properties via Monte Carlo simulations.
| Lingua originale | Inglese |
|---|---|
| pagine (da-a) | 1-15 |
| Numero di pagine | 15 |
| Rivista | Communications in Statistics - Theory and Methods |
| Volume | 2017 |
| Numero di pubblicazione | 1 |
| DOI | |
| Stato di pubblicazione | Pubblicato - 2017 |
All Science Journal Classification (ASJC) codes
- Statistica e Probabilità
Keywords
- Approximate Solution
- Gaussian Process
- Image Analysis
- Spatial Regression
- Very Large Dataset
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