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Game-theoretic algorithm for interdependent infrastructure network restoration in a decentralized environment.

Alireza Rangrazjeddi1, Andrés D González1, Kash Barker1

  • 1School of Industrial and Systems Engineering, University of Oklahoma, Norman, Oklahoma, USA.

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Summary
This summary is machine-generated.

This study proposes a decentralized game theory algorithm for optimizing interdependent infrastructure network restoration after disasters. It addresses multiple decision-makers with differing goals, moving beyond centralized approaches for more realistic post-disaster recovery.

Keywords:
Nash equilibriadecentralized decision‐makinggame theoryinterdependent infrastructure network

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Area of Science:

  • Systems Engineering
  • Network Science
  • Game Theory

Background:

  • Interdependent infrastructure networks are crucial for societal function.
  • Network failures can propagate, leading to cascading failures and performance loss.
  • Conventional restoration models focus on centralized optimization, which differs from real-world decentralized decision-making by infrastructure utilities.

Purpose of the Study:

  • To address the challenge of multiple decision-makers with diverse payoff functions in interdependent network restoration.
  • To develop a decentralized algorithm for network restoration in post-disaster scenarios.
  • To find Nash equilibria solutions in a decentralized restoration environment.

Main Methods:

  • A decentralized game theory algorithm was proposed.
  • The algorithm focuses on finding Nash equilibria.
  • This approach models the decision-making of multiple, independent infrastructure utilities.

Main Results:

  • The study provides a framework for decentralized decision-making in network restoration.
  • It identifies Nash equilibria as solutions in a multi-agent restoration context.
  • This method accounts for individual utility reward functions.

Conclusions:

  • Decentralized approaches are more representative of real-world post-disaster infrastructure restoration.
  • Game theory offers a viable method for optimizing restoration with multiple decision-makers.
  • The proposed algorithm facilitates more effective and realistic network recovery strategies.