TY - JOUR
T1 - Uncertainty propagation in risk and resilience analysis of hierarchical systems
AU - Tabandeh, Armin
AU - Sharma, Neetesh
AU - Gardoni, Paolo
N1 - Funding Information:
The research presented in this paper was supported in part by the Center for Risk-Based Community Resilience Planning funded by the U.S. National Institute of Standards and Technology (NIST Financial Assistance Award Number: 70NANB15H044) and by the Critical Resilient Interdependent Infrastructure Systems and Processes (CRISP) Program of the National Science Foundation, USA (Award Number: 1638346). The views expressed are those of the authors and may not represent the official position of the sponsors.
Publisher Copyright:
© 2021 Elsevier Ltd
PY - 2022/3
Y1 - 2022/3
N2 - A novel formulation is proposed for uncertainty propagation in risk and resilience analysis of hierarchical systems. The main challenges are related to the complexity of hierarchical systems’ computational workflow and high-dimensional probability space. The computational workflow in regional risk and resilience analysis consists of many interconnected sub-models to predict future hazards, the reliability and functionality of physical systems, and the recovery of disrupted services. The complexity of the computational workflow limits the number of model evaluations for uncertainty propagation. In contrast, the computational workflow contains many sources of uncertainty that demand extensive model evaluations to accurately estimate their effects. The proposed formulation in this paper consists of a multi-level uncertainty propagation approach to reduce the problem dimensionality and a variables-grouping approach to reduce the number of model evaluations. The idea of the multi-level uncertainty propagation is to break down the high-dimensional problem into several low-dimensional ones, one for each level of the hierarchy in the computational workflow. The proposed variables-grouping approach provides an adaptive refinement of uncertainty propagation to identify the influential uncertain input data and computational sub-models. The paper illustrates the proposed formulation through a well-known academic problem and regional risk and resilience analysis of a community.
AB - A novel formulation is proposed for uncertainty propagation in risk and resilience analysis of hierarchical systems. The main challenges are related to the complexity of hierarchical systems’ computational workflow and high-dimensional probability space. The computational workflow in regional risk and resilience analysis consists of many interconnected sub-models to predict future hazards, the reliability and functionality of physical systems, and the recovery of disrupted services. The complexity of the computational workflow limits the number of model evaluations for uncertainty propagation. In contrast, the computational workflow contains many sources of uncertainty that demand extensive model evaluations to accurately estimate their effects. The proposed formulation in this paper consists of a multi-level uncertainty propagation approach to reduce the problem dimensionality and a variables-grouping approach to reduce the number of model evaluations. The idea of the multi-level uncertainty propagation is to break down the high-dimensional problem into several low-dimensional ones, one for each level of the hierarchy in the computational workflow. The proposed variables-grouping approach provides an adaptive refinement of uncertainty propagation to identify the influential uncertain input data and computational sub-models. The paper illustrates the proposed formulation through a well-known academic problem and regional risk and resilience analysis of a community.
KW - Hierarchical systems
KW - Infrastructure
KW - Risk and resilience analysis
KW - Sensitivity analysis
KW - Uncertainty quantification
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U2 - 10.1016/j.ress.2021.108208
DO - 10.1016/j.ress.2021.108208
M3 - Article
AN - SCOPUS:85122523621
SN - 0951-8320
VL - 219
JO - Reliability Engineering and System Safety
JF - Reliability Engineering and System Safety
M1 - 108208
ER -