The impact of risk-averse operation on the likelihood of extreme events in a simple model of infrastructure
Chaos 19, 043107 (2009); doi:10.1063/1.3234238
Published 20 October 2009
You are logged in to this journal.
A simple dynamic model of agent operation of an infrastructure system is presented. This system evolves over a long time scale by a daily increase in consumer demand that raises the overall load on the system and an engineering response to failures that involves upgrading of the components. The system is controlled by adjusting the upgrading rate of the components and the replacement time of the components. Two agents operate the system. Their behavior is characterized by their risk-averse and risk-taking attitudes while operating the system, their response to large events, and the effect of learning time on adapting to new conditions. A risk-averse operation causes a reduction in the frequency of failures and in the number of failures per unit time. However, risk aversion brings an increase in the probability of extreme events.
©2009 American Institute of Physics
| History: | Received 9 December 2008; accepted 29 August 2009; published 20 October 2009 |
| Permalink: |
http://link.aip.org/link/?CHAOEH/19/043107/1 |
KEYWORDS and PACS
PUBLICATION DATA
1054-1500 (print)
1089-7682 (online)
REFERENCES (16)
-
C. Perrow, Normal Accidents (Princeton University Press, Princeton, NJ, 1999).
-
U. S. Bhatt, D. E. Newman, B. A. Carreras, and I. Dobson, 38th Hawaii International Conference on System Sciences, Hawaii, January 2005 (unpublished).
-
B. Drossel and F. Schwabl, Phys. Rev. Lett. 69, 1629 (1992). [MEDLINE]
-
E. G. Altmann, S. Hallerberg, and H. Kantz, Physica A 364, 435 (2006). [Inspec]
-
I. Dobson, B. A. Carreras, and D. E. Newman, Probab. Eng. Inform. Sci. 19, 15 (2005).
-
I. Dobson, B. A. Carreras, B. Nkei, and D. E. Newman, Probab. Eng. Inform. Sci. 19, 475 (2005).
-
I. Dobson, B. A. Carreras, and D. E. Newman, IEEE International Symposium on Circuits and System, Vancouver, Canada, 2004 (unpublished), Vol. 5.
-
F. T. Peirce, J. Text. Inst. 17, T355 (1926).
-
H. E. Daniels, Proc. R. Soc. London, Ser. A 183, 405 (1945).
-
B. A. Carreras, V. E. Lynch, I. Dobson, and D. E. Newman, Chaos 14, 643 (2004). [ISI] [MEDLINE]
-
D. Kahneman and A. Tversky, Econometrica 47, 263 (1979). [ISI]
-
A. Tversky and D. Kahneman, J. Risk and Uncertainty 5, 297 (1992).
-
T. Bedford and R. Cooke, Probabilistic Risk Analysis, Foundations and Methods (Cambridge University Press, Cambridge, England, 2001).
-
B. A. Carreras, D. E. Newman, I. Dobson, and A. B. Pool, IEEE Trans. Circuits Syst., I: Regul. Pap. 51, 1733 (2004). [Inspec]
-
I. Dobson, B. A. Carreras, V. E. Lynch, and D. E. Newman, Chaos 17, 026103 (2007). [ISI] [MEDLINE]
-
D. H. Kim and A. E. Motter, New J. Phys. 10, 053022 (2008).






