ISPRS, Vol.34, Part 2W2, “Dynamic and Multi-Dimensional GIS", Bangkok, May 23-25, 2001
61
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92, Clifton
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1995, 1996;
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ìe, Toluene,
;he AST and
ational, Inc.,
ately model
he saturated
mensions in
:tured media,
ideling which
could model
sorption, and
microbial processes based on oxygen-limited, anaerobic, first-
order, or Monod-type biodegradation kinetics as well as
anaerobic or first-order sequential degradation involving
multiple daughter species.
Here, four Light Non-Aqueous Phase Liquid (LNAPL) Benzene,
Toluene, Ethylene, and Xylene (BTEX) are identified as main
contaminants of concern that are considered to contribute most
significantly to risks for the exposed populations due to their
relatively high concentration, and their dangerous toxicity in
nature.
Depending on the inputs of required model parameters, sets of
time series contaminants concentration results will be derived.
They will be sequentially employed for the risk assessment
process.
2.2 Individual Based Probabilistic and Possibilistic Risk
Assessment
Uncertainties inherently exist in the environmental process due
to sparse and imprecise natures of the available information.
Variabilities existing in the individuals make it even more
complicated to evaluate the relevant human health risk. Truly,
exposures will vary as individual vary in terms of age, gender,
health status, exposure duration, propensity to drink water,
body size and so on.
Generally, most of the previous risk analysts argued that risk
should be measured through considering the probability of a
damage that may occur following exposure of a target to
contaminants. A number of authors have adapted statistical
data related to variables such as drinking water ingestion, soil
ingestion, and residential tenure into forms designed for use in
probabilistic risk assessment. U.S. Environmental Protection
Agency (USEPA) also accepted probabilistic risk analysis and
simulation modeling as appropriate tools for risk analysis as
CERCLA or “superfund” sites.
2.2.1 Risk Characterization
Contaminant concentrations for the site health risk assessment
were gathered during a field effort which included sampling of
surface and subsurface of the site and the time series
simulation results from groundwater transport model. Exposure
pathways and exposure populations were identified based on
the observed spatial patterns of site contamination and on-site
specific land use and behavior of potential receptors. Here,
one potential exposure pathway, groundwater ingestion is
carried through the quantitative risk analysis process.
Standard exposure pathway intake models were used to
estimate chronic contaminants ingestions.
r nf . CWxIRxCFxFIxEFxED
BWxAT
where, CDI = chronic daily intake of contaminant (mg/kg/day);
CW = contaminant concentrations in groundwater (pg/L); IR =
groundwater ingestion rate (LVday); CF= conversion factor (10'
mg/pg); FI = relative fraction absorbed from water (100%); EF
= frequency of site contact (350 days/365 days); ED =
exposure duration (30 years); BW = body weight (kg); AT =
averaging time (years)
The results from equation (1) can then be taken as inputs to
the risk characterization process. USEPA method for health
risk effect is employed and given in the following equation:
Excess Lifetime Cancer Risk (ELCR)= Chronic daily intake
(CDI)* Cancer Potential Factor (CSF) (2)
The Slope factor is generally derived from the animal
experiment data, and used with administered doses to
estimate probability of increased cancer incidence over a life
time.
Monte Carlo Simulation
Monte Carlo simulation addresses the weakness of the current
risk assessment methods pose in the uncertainty analysis. In
extending the regular methods for public health risk
assessment, Monte Carlo simulation involves several valuable
technologies to estimate both point values and full distributions
for the exposure and risk (Burmaster et al., 1989) These
extended techniques make the analyses more informative to
risk managers and members of the public by giving some
perspective of the uncertainty behind the point estimate
(Finkel, 1990).
The first step in the Monte Carlo simulation is to determine
PDFs to describe sensitive variables in the uncertainty
analysis, probability distributions for each of exposure
parameter values were estimated using site-specific data,
estimates from the literature review, and judgment from
receptor behavior. For each uncertain parameter, a single
value is randomly generated based on the probability
distribution function. These single values are then used in the
subsequent model calculations to produce a single answer. A
large number of iterations are performed, repeating this
procedure of generating random values and performing model
calculation. Therefore, the results will finally lead to a
distribution of possible values of daily intake rather than a
single value (Burmaster et al., 1988). Chronic contaminant
ingestion values were calculated for each pathway and
exposed population using Monte Carlo simulation model as
describe below. And Results are then used as inputs for the
further risk analysis.
Parameters distribution function and sampling monitoring well
data are listed in following table:
Table 2. Parameter Distribution Summary for various groups
Distributi
on
Symbol
PDF features
Mean
St.Dev
Contaminants concentration in
groundwater (ng /L)
Concentr
ation
data
from site
cw
Groundwater ingestion rate 1R
(L/davl
Age group 1: 0-2 years old
Lognorm
al
IR,
0.3
0.I5
Age group 2: 2-7 years old
Lognorm
al
1R 2
0.6
0.3
Age group 3: 7-12 years old
Lognorm
al
IR 3
0.7
0.4
Age group 4: 12-18 years old
Lognorm
al
1R 4
1.5
0.8
Age group 5: >18
Lognorm
al
IR,
2
1.0
Body Weiqht(kq) BW
Age group 1: 0-2 years old
Lognorm
al
BW,
7.2
2.12
Age group 2: 2-7 years old
Lognorm
al
BW>
15.6
3.55
Age group 3: 7-12 years old
Lognorm
al
BW,
28.2
4.49
Age group 4: 12-18 years old
Lognorm
al
BW 4
49.2
8.39
Age group 5: >18
Lognorm
al
BW 5
70.1
14.7
Averaqed exposure time(years) AT
Aqe qroup 1: 0-2 years old
Normal
AT,
70
14
Aqe qroup 2: 2-7 years old
Normal
at 2
70
14
Aqe group 3: 7-12 years old
Normal
AT 3
60
14
Aqe qroup 4: 12-18 years old
Normal
at 4
50
10
Aqe qroup 5: >18
Normal
at 5
30
6