期刊
ANNALS OF APPLIED STATISTICS
卷 15, 期 2, 页码 556-571出版社
INST MATHEMATICAL STATISTICS-IMS
DOI: 10.1214/21-AOAS1443
关键词
Bayesian statistics; Gaussian process; monotonic regression; spatial statistics; spline
资金
- NASA [NNX16AJ72G]
- NASA [902363, NNX16AJ72G] Funding Source: Federal RePORTER
The article introduces a new method to estimate snow density in Antarctica, as well as analyzes the trend of water accumulation. Through interpolation, snow density can be estimated in regions where snow cores have not been drilled, and it has been found that water accumulation has mainly decreased in recent decades.
Snow density estimates below the surface, used with airplane-acquired ice-penetrating radar measurements, give a site-specific history of snow water accumulation. Because it is infeasible to drill snow cores across all of Antarctica to measure snow density and because it is critical to understand how climatic changes are affecting the world's largest freshwater reservoir, we develop methods that enable snow density estimation with uncertainty in regions where snow cores have not been drilled. In inland West Antarctica, snow density increases monotonically as a function of depth, except for possible microscale variability or measurement error, and it cannot exceed the density of ice. We present a novel class of integrated spatial process models that allow interpolation of monotone snow density curves. For computational feasibility we construct the space-depth process through kernel convolutions of log-Gaussian spatial processes. We discuss model comparison, model fitting and prediction. Using this model, we extend estimates of snow density beyond the depth of the original core and estimate snow density curves where snow cores have not been drilled. Along flight lines with ice-penetrating radar, we use interpolated snow density curves to estimate recent water accumulation and find predominantly decreasing water accumulation over recent decades.
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