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Published on: August 28, 2019
Assessing the resilience of stochastic dynamic systems under partial observability
Jacopo Panerati1, Nicolas Schwind2, Stefan Zeltner3
1Département de Génie Informatique et Génie Logiciel, Polytechnique Montréal, Montréal, QC, Canada.
This study enhances complex system resilience by adapting formal definitions to a probabilistic framework using hidden Markov models. An efficient algorithm for property checking is proposed, offering realistic modeling for real-world environments.
Area of Science:
- Complex Systems Analysis
- System Resilience Engineering
- Probabilistic Modeling
Background:
- Resilience is crucial for complex systems, enabling them to maintain services despite disruptions.
- Existing formal definitions of resilience are limited in modeling real-world stochasticity and partial observability.
- Hidden Markov Models (HMMs) offer a probabilistic framework suitable for dynamic, uncertain environments.
Purpose of the Study:
- To adapt formal resilience definitions for constraint-based systems into a probabilistic framework using HMMs.
- To develop an efficient and exact algorithm for inference queries in probabilistic resilience checking.
- To analyze the computational complexity of probabilistic resilience and resistance checking.
Main Methods:
- Formal adaptation of constraint-based resilience definitions to a probabilistic HMM framework.
- Development and analysis of an exact algorithm for inference queries in the proposed framework.
- Evaluation of the algorithm's time complexity against state-of-the-art methods.
- Application and performance assessment in diverse scenarios: disaster management, macroeconomics, aerospace computing, and robotic swarms.
Main Results:
- A probabilistic framework for resilience analysis in complex systems, incorporating stochasticity and partial observability.
- An efficient and exact algorithm for property checking with linear time complexity relative to the time horizon.
- Demonstrated flexibility and performance of the approach across four distinct application domains.
- Insights into the complexity of probabilistic resilience and resistance checking.
Conclusions:
- The proposed probabilistic framework and algorithm provide a robust and efficient method for analyzing system resilience.
- The approach realistically models complex real-world systems and facilitates accurate property checking.
- The demonstrated applications highlight the broad applicability and practical value of the developed methodology.
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