HR: 15:10h
AN: H22F-07 [PDF]
TI: Geostatistical Modeling of Uncertainty Attached to the Spatial Distribution of Arsenic in Groundwater
of Southeast Michigan
AU: * Goovaerts, P
EM: goovaerts@biomedware.com
AF: Biomedware Inc., 516 North State Street, Ann Arbor, MI 48104 United States
AU: Avruskin, G
EM: avruskin@biomedware.com
AF: Biomedware Inc., 516 North State Street, Ann Arbor, MI 48104 United States
AU: Meliker, J
EM: jmeliker@umich.edu
AF: University of Michigan, School of Public Health
109 S. Observatory St., Ann Arbor, MI 48109-2029 United States
AU: Slotnick, M
EM: slotnick@umich.edu
AF: University of Michigan, School of Public Health
109 S. Observatory St., Ann Arbor, MI 48109-2029 United States
AU: Jacquez, G
EM: jacquez@biomedware.com
AF: Biomedware Inc., 516 North State Street, Ann Arbor, MI 48104 United States
AU: Nriagu, J
EM: jnriagu@umich.edu
AF: University of Michigan, School of Public Health
109 S. Observatory St., Ann Arbor, MI 48109-2029 United States
AB:
Assessment of the health risks associated with exposure to elevated levels of arsenic in drinking water has become the
subject of considerable interest and some controversy in both regulatory and public health communities. The objective of
this research is to explore the factors that have contributed to the observed geographic co-clustering in bladder cancer
mortality and arsenic concentrations in drinking water in Michigan. A corner stone is the building of a probabilistic
space-time model of arsenic concentrations, accounting for information collected at private residential wells and the
hydrogeochemistry of the area.
Because of the small changes in concentration observed in time, the study has focused on the spatial variability of arsenic,
which can be considerable over very short distances. Various geostatistical techniques, based either on lognormal or
indicator transforms of the data to accommodate the highly skewed distribution, have been compared using a cross validation
procedure. The most promising approach involves a soft indicator coding of arsenic measurements, which allows one to account
for data below the detection limit and the magnitude of measurement errors. Prior probabilities of exceeding various arsenic
thresholds are also derived from secondary information, such as type of bedrock and surficial material, well
casing depth, using logistic regression.
Both well and secondary data are combined using kriging, leading to a non-parametric assessment of the uncertainty attached
to arsenic concentration at each node of a 500m grid. This geostatistical model can be used to map either
the expected arsenic concentration, the probability that it exceeds any giventhreshold, or the variance of the prediction
indicating where supplementary information should be collected. The accuracy and precision of these local probability
distributions is assessed using cross validation.
DE: 1831 Groundwater quality
DE: 1869 Stochastic processes
SC: Hydrology [H]
MN: 2003 Fall Meeting