Abstract The continuous increase in the computational power of modern computers allows us to consider the feasibility of extending the present PSA studies, based on the usual probabilistic approach, to those aspects connected with the plant's dynamics. Indeed, in many cases the evolution of the process variables strongly affects the safety characteristics of a plant and, therefore, it cannot be neglected. Such a dynamic analysis requires solving the mathematical models describing the plant's behaviour. The corresponding equations need to be integrated with time steps which are related to the time evolution of the physical processes and therefore much smaller than the characteristic times typical of the PSA analyses. This procedure leads, in general, to very large computer times, so that it is presently still prohibitive for real plants. Therefore many current investigations are concerned with the development of new methodologies currently tested on simple study cases. In the present paper we consider the application of a multilayered, supervised artificial neural network trained by the error back-propagation algorithm for the solution of the mathematical models related to a simple study case of a dynamic PSA. In the examined case, the results indicate a reduction in the computer time, while the inherent approximations do not exceed those resulting from the uncertainties in the input data. These advantages are expected to increase when the future parallel computers become available.
[1]
Enrico Zio,et al.
Approaching Dynamic Reliability By Monte Carlo Simulation
,
1994
.
[2]
Carol-Sophie Smidts,et al.
Probabilistic reactor dynamics. II: A Monte Carlo study of a fast reactor transient
,
1992
.
[3]
Berndt Müller,et al.
Neural networks: an introduction
,
1990
.
[4]
Enrico Zio,et al.
Nonlinear Monte Carlo reliability analysis with biasing towards top event
,
1993
.
[5]
Elmer E Lewis,et al.
Monte Carlo simulation of Markov unreliability models
,
1984
.
[6]
William Feller,et al.
An Introduction to Probability Theory and Its Applications
,
1967
.
[7]
Hiromitsu Kumamoto,et al.
Efficient Evaluation of System Reliability by Monte Carlo Method
,
1977,
IEEE Transactions on Reliability.
[8]
P. C. Cacciabue,et al.
Dynamic logical analytical methodology versus fault tree: the case study of the auxiliary feedwater system of a nuclear power plant
,
1986
.
[9]
N. Siu,et al.
Risk assessment for dynamic systems: An overview
,
1994
.
[10]
J. Devooght,et al.
Probabilistic Reactor Dynamics —I: The Theory of Continuous Event Trees
,
1992
.
[11]
W. E. Vesely,et al.
A time-dependent methodology for fault tree evaluation
,
1970
.