S. Chhibber et al., ON THE USE OF EXPERT JUDGMENTS TO ESTIMATE THE PRESSURE INCREMENT IN THE SEQUOYAH CONTAINMENT AT VESSEL BREACH, Nuclear technology, 105(1), 1994, pp. 87-103
The use of expert judgments in probabilistic risk assessments has beco
me common. Simple aggregation methods have often been used with the re
sult that expert biases and interexpert dependence are often neglected
. Sophisticated theoretical models for the use of expert opinions have
been proposed that offer ways of incorporating expert biases and depe
ndence, but they have not found wide acceptance because of the difficu
lty and rigor of these methods. Practical guidance on the use of the v
ersatile Bayesian expert judgment aggregation model is provided. in pa
rticular, the case study of pressure increment due to vessel breach in
the Sequoyah nuclear powerplant is chosen to illustrate how phenomeno
logical uncertainty can be addressed by using the Bayesian aggregation
model. The results indicate that the Bayesian aggregation model is a
suitable candidate model for aggregating expert judgments, especially
if there is phenomenological uncertainty. Phenomenological uncertainty
can be represented through the dependence parameter of the Bayesian m
odel. This is because the sharing of assumptions by the experts tends
to introduce dependence between the experts. The extent of commonality
in the experts' beliefs can be characterized by assessing their inter
dependence. The results indicate that uncertainty is possibly underest
imated by ignoring dependence. Two Bayesian approaches are used. The f
irst approach uses the experts' opinions as evidence to update the dec
ision maker's state of knowledge. The second approach, in recognition
of the fact that the experts are highly dependent on a common informat
ion source, assumes that the common information source is the actual e
xpert and the participants are assessing its biases and credibility. T
he results lend validity to the use of weighted averaging schemes beca
use the Bayesian aggregation method encompasses simple arithmetic and
geometric averaging techniques.