Risk Analysis for Electricity Infrastructure Hardening

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Risk Analysis for Electricity Infrastructure Hardening Professor Seth Guikema Texas A&M University Workshop for Research in Electricity Infrastructure Hardening Gainesville, FL June 9, 2006

Related Research Areas Research Area Problems Addressed Sponsors Statistical modeling of infrastructure failure risk PRA and Bayesian models Decision support models Power outages during hurricanes Effects of Tree Trimming on Power Systems Damage to pipe networks Risk estimation with little data Supporting hardening decisions (space, power, and water systems) Optimizing post-earthquake power restoration Hardening complex technical systems against terrorist threats Transportation Asset Management Southern Company NSF (CU) San Antonio NASA, AF (SU) Philadelphia Southern Comp LADWP (CU) NSF, AF, DoD (SU) TxDOT 2

Statistical Modeling How can we use available data to estimate outage and damage risk? Current & recent projects: 1. Estimating number & location of outages in Southern Company service area 2. Estimating effectiveness of tree trimming at reducing outages 3. Estimating damage to water distribution systems in San Antonio & Philadelphia 3

Statistical Approaches Used 1. Poisson GLM, Negative Binomial GLM, and Poisson GLMM 2. Zero-inflated models Like (1) but account for extra zero counts 3. Bayesian hierarchical models Similar to (1) and (2) except more flexible distributions, can capture additional variability and spatial correlation. Yields more complete characterization of uncertainty Computationally challenging! 4

PRA and Bayesian Modeling How can we estimate outage and damage risk when we do not have much data? Current & recent projects: 1. Estimating pole damage in hurricanes without damage data (Gulf Coast) 2. Estimating damage to water systems without complete knowledge of the system (Philadelphia) 3. Estimating failure probability of current Mars Rover missions with almost no data (NASA JPL) 5

PRA & Bayesian Approaches Used 1. PRA (Probabilistic Risk Analysis) Systems engineering approach for estimating and managing risk 2. Bayesian influence diagrams Probabilistic representation of uncertainty and decision-making on the basis of both data and expert knowledge 3. Bayesian structural reliability models Method for estimating likelihood of structural failure given external loads Collaborative work with others at Texas A&M 6

Decision Support Modeling What should we do to harden systems given our best available risk estimates? Current & recent projects: 1. Optimizing power restoration process in Los Angeles after earthquakes 2. Efficiently allocating resources for construction and maintenance of transportation assets in Texas 3. Developing general methods for allocating reinforcement resources among many possible alternatives in complex systems 7

Decision Support Approaches Used 1. Decision analysis Captures preferences & values of decision maker 2. Genetic algorithms, branch-and-bound, and other optimization techniques Efficiently selects good hardening options from among a large set of alternatives 3. Simulation Allows experimentation with virtual system to examine impacts of decisions 4. Game theory Useful if intelligent threats are involved 8

Electricity Infrastructure Hardening: Some Key Questions 1. What can we do to harden the system? Reinforce physical system? Improve maintenance practices? Improve management practices? Improve restoration plan/process? 2. How effective and costly are these different options? Do we have data to estimate this? How do we measure effectiveness? 3. How do we choose which options to use in different portions of the system when hurricane impacts are highly uncertain? 9

Possible Future Research Develop Bayesian outage models to better capture uncertainty Focus on damage rather than outage estimation A combination of statistical, physical/structural, and PRA models Develop better tree trimming effectiveness models Develop a long-term hurricane risk model that accounts for possible global warming influences Tie this together in a system-wide optimization model to suggest good hardening options 10

Acknowledgements Utilities Duke Energy LADWP Power Services Organization Philadelphia Water District Southern Company San Antonio Water Service Collaborators and students TAMU: Jeremy Coffelt, Seung Ryong Han, Kyung Ho Lee, David Rosowsky, Shridhar Yamijala, David Wolter Cornell: Zehra Çağnan, Rachel Davidson, Haibin Liu, Linda Nozick, Ningxiong Xu Stanford: Elisabeth Paté-Cornell Funding agencies Los Alamos National Laboratory Multidisciplinary Center for Earthquake Engineering Research (CU) National Science Foundation (CU, SU) Texas Department of Transportation U.S. Air Force 11

Selected Publications (1) Publication List: http://ceprofs.tamu.edu/sguikema/pubs.htm Xu, N., S.D. Guikema, R.A. Davidson, L.K. Nozick, Z. Çağnan, and K. Vaziri. Optimizing Scheduling of Post-Earthquake Electric Power Restoration Tasks, submitted to Earthquake Engineering and Structural Dynamics, under review for publication in the special issue on Electric Power Equipment and Lifeline Systems. Guikema, S.D. 2006. Formulating Informative, Data-Based Priors for Failure Probability Estimation in Reliability Analysis, accepted for publication in Reliability Engineering & System Safety, January 2006. Cagnan, Z., R.A. Davidson, and S.D. Guikema. 2006. Post-Earthquake Restoration Planning for Los Angeles Electric Power, accepted for publication in Earthquake Spectra, scheduled to appear in August 2006. Guikema, S.D., R.A. Davidson, and H. Liu. 2006. Statistical Models of the Effects of Tree Trimming on Power System Outages, accepted for publication in IEEE Transactions on Power Delivery, July 2005. Guikema, S.D. 2006. Incentive Compatible Resource Allocation in Engineering Design, Engineering Optimization, Vol. 38, No. 2, pp. 209-226. Guikema, S.D., N. Xu, R. Davidson, L.K. Nozick, and Z. Çağnan. 2006. Optimization of Crews in Post-Earthquake Electric Power Restoration, 8th National Conference on Earthquake Engineering. Guikema, S.D. and P. Gardoni. 2006. Reliability Estimation for Reinforced Concrete Bridges Connected in a Network, Probabilistic Safety Assessment and Management (PSAM) 8, New Orleans, May 2006. Guikema, S.D. and R.A. Davidson. 2006. Modeling Critical Infrastructure Reliability with Generalized Linear Mixed Models, Probabilistic Safety Assessment and Management (PSAM) 8, New Orleans, May 2006. 12

Selected Publications (2) Guikema, S.D., R.A. Davidson, and Z. Cagnan. 2005. Efficient Simulation-Based Discrete Optimization, Winter Simulation 2004, Washington, D.C., December 2004. Dillon, R.L., M.E. Paté-Cornell, and S.D. Guikema. 2005. Optimal Use of Budget Reserves to Minimize Technical and Management Failure Risks During Complex Project Development, IEEE Transactions on Engineering Management, Vol. 52, No. 3, pp. 382-395. Guikema, S.D. 2005. A Comparison of Reliability Estimation Methods for Binary Systems, Reliability Engineering and System Safety, Vol. 87, No. 3, pp. 365-376. Guikema, S.D. and M.E. Paté-Cornell. 2005. Probability of Infancy Problems for Space Launch Vehicles, Reliability Engineering and System Safety, Vol. 87, No. 3, pp. 303-314. Paté-Cornell, M.E., R.L. Dillon, and S.D. Guikema. 2004. On the Limitations of Redundancies in the Improvement of System Reliability, Risk Analysis, Vol. 24, No. 6, pp. 1423-1436. Guikema, S.D. and M.W. Milke. 2003. Sensitivity Analysis for Multi-Attribute Project Selection Problems, Civil Engineering and Environmental Systems, Vol. 20, No. 3, pp. 143-162. Dillon, R.L., M.E. Paté-Cornell, and S.D. Guikema. 2003. Programmatic Risk Analysis for Critical Engineering Systems Under Tight Resource Constraints: Applying APRAM, Operations Research, Vol. 51, No. 3, pp. 354-370. Paté-Cornell, M.E. and S.D. Guikema. 2002. Probabilistic Modeling or Terrorist Threats: A Systems Analysis Approach to Setting Priorities Among Countermeasures, Military Operations Research, Vol. 7, No. 4, pp. 5-23. Guikema, S.D., and M.E. Paté-Cornell. 2002. Component Choice for Managing Risk in Engineered Systems with Generalized Risk/Cost Functions, Reliability Engineering and System Safety, Vol. 78, No. 3, pp. 227-238. 13