viscover
viscover implements empirical Bayes small-area estimation for zero-inflated, skewed agricultural variables using a zero-inflated lognormal mixed-effects model to predict quantities such as RUSLE2 sheet and rill erosion.
Key Features:
- Zero-Inflated Lognormal Mixed Effects Model: Employs a two-part unit-level model combining a lognormal model for positive RUSLE2 responses and a logistic mixed-effects model for the binary indicator of nonzero responses.
- Correlated Random Area Effects: Models correlated random effects across geographic areas (e.g., counties) to capture the association between probability of nonzero responses and means among positive values.
- Empirical Bayes Small Area Predictors: Produces empirical Bayes predictors for small-area estimation and uses a bootstrap estimator for mean squared error (MSE) to assess prediction uncertainty.
- Integration with Auxiliary Data: Constructs auxiliary covariates by overlaying satellite-derived land cover maps with geographic soil property databases to support prediction across areas such as South Dakota counties.
Scientific Applications:
- Small-area erosion estimation: Estimates RUSLE2 sheet and rill erosion at county or other small-area levels for agricultural surveys and conservation assessments.
- Conservation Effects Assessment: Applies to datasets such as the Conservation Effects Assessment Project (CEAP) to quantify soil erosion and inform land management and policy decisions.
Methodology:
Combines unit-level lognormal and logistic mixed-effects models for zero-inflation and skewness; incorporates correlated random area effects; applies empirical Bayes prediction with a bootstrap MSE estimator; constructs covariates via overlay of satellite-derived land cover and soil property databases.
Topics
Details
- Programming Languages:
- R
- Added:
- 1/18/2021
- Last Updated:
- 3/13/2021
Operations
Publications
Lyu X, Berg EJ, Hofmann H. Empirical Bayes small area prediction under a zero‐inflated lognormal model with correlated random area effects. Biometrical Journal. 2020;62(8):1859-1878. doi:10.1002/bimj.202000029. PMID:32725804.