The incidental release of radionuclides in the
environment might cause the contamination of areas
and people. So, it is necessary to make use of tools
that allow us to foretell the effects of the exposition
of the population and to evaluate the consequences
and to suggest measures of protection (IAEA, 1996).
First of all, we need to identify the amount of
contaminated people, degree or dose of radiation
received and a more elaborate map (georeferenced
information) from the areas impacted (Agape, 2005).
A radiological accident can affect the public
transportation system, generate zones of exclusion
in the contaminated areas, leading to the
displacement of people, damage the water supply,
and overcrowd hospital services, causing serious
social problems (Agape, 2005).
For the evaluation of the dose received for
individuals it is necessary to take in consideration
the release rate of the radioactive source, its exact
distance from the exposed individuals, the existence
of materials (shield) between the radioactive source
and the exposed individuals, and the time of
exposition of the individuals. Through the
following formulas we can determine the dose:
A=A
0
e
λ.t
(1)
Where: A is the activity of a radioactive source, A
0
,
is the activity at time t=0, and λ
is the constant of
disintegration, meaning the rate in which
disintegration proceeds.
X = Γ.A / d
2
(2)
Where,
X = exposition rate, in R/h ( Roentgen / hour)
A = source activity, in Ci ( Curie )
d = distance between the source and the point of
measure, in meters.
Γ
= a characteristic constant of each radioactive
source, also known as factor gamma, in (R.m
2
) /
(h.Ci)
over which
D = X.t
(3)
Where,
D = absorbed dose, in Gray (Gy)
X = exposition rate, in R/h
t = time, in hours (h)
DE = D.FQ
(4)
Where,
DE = dose equivalent , in Sievert (Sv)
D = absorbed dose, in Gray (Gy)
FQ = quality factor of radiation, for gamma
radiation FQ equals 1
3 ARCHITECTURE OF
AGENT-BASED SYSTEMS TO
SIMULATE RADIOLOGICAL
ACCIDENTS
The goal of our agent-based system is to furnish
useful information related to a given radiological
accident. This class of information is usually related
to: i) the quantity of persons that were esposed; ii)
the effective dose they received; iii) determination,
localization and extension of contaminated areas.
Not always it is possible to determine who
where the persons exposed, neither their exact
number. This would be the case, for example, of a
terrorist attack with a radioactive source in the
public system of transportation, for example in a
train or in a subway. Notwithstanding it is very
important for the public health system, to have a
estimate of the people involved and of the effective
dose they received, in order to calculate the medical
resources that will be need to face the problem, to
warn the population against the risks of exposure,
and also to manage the entire situation, all the risks
involved, descontamination procedures, etc.
Our model is based on the formula of radioactive
dispersion in the air (equation 2), leading in account
the radionuclide and its activity, the distance of the
people exposed to the radioactive element, the time
of exposition, as well as possible shields. We also
consider eventual movements of persons and of
radioactive sources. Both of them are represented by
very simple agents, People agents suffer the effects
of radioactive source agents, based on equation 2,
and these effects are registered on the state variables
of people agents. Shield effects could, as well, be
incorporated into the model.
The source agent has the following state
variables: i) The source Id; ii) Its position, given by
a tuple of coordinates (x, y, z); iii) Its activity A;
iv) The factor Γ for the specific source; v) The
quality factor (FQ), a factor used to weight the
absorbed dose with regard to its presumed biological
effectiveness. A typical agent, representative of a
person, has the following state variables: i) Person
Id; ii) Its position, given by a tuple of coordinates (x,
y, z); iii) Time of exposition; iv) Shield effect; v)
The absorbed dose; vi) The effective dose.
In our model we need also a representation for
the space, the environment from where our agents
take sensory inputs and produce as output actions,
that is, their movements. Normally Geographical
Information Systems (GIS) use raster or vector
structures to represent space in bi-dimensional
EMPLOYING SOFTWARE MULTI-AGENTS FOR SIMULATING RADIOLOGICAL ACCIDENTS
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