Globalized Robust Markov Perfect Equilibrium for Discounted Stochastic Games and its Application on Intrusion Detection in Wireless Sensor Networks: Part I -- Theory
Debdas Ghosh, Akshay Sharma, K. K. Shukla

TL;DR
This paper develops a globalized robust game theoretic framework for discounted stochastic games, ensuring optimal resource allocation in wireless sensor networks for intrusion detection despite uncertainties, and demonstrates its effectiveness through simulations.
Contribution
It introduces a novel globalized robust equilibrium concept for discounted stochastic games and provides a tractable method for its computation, enhancing robustness against data uncertainties.
Findings
Globalized robust equilibrium exists for finite actions.
The proposed method is less sensitive to data perturbations.
Simulation confirms improved robustness in intrusion detection.
Abstract
In this article, we study a discounted stochastic game to model resource optimal intrusion detection in wireless sensor networks. To address the problem of uncertainties in various network parameters, we propose a globalized robust game theoretic framework for discounted robust stochastic games. A robust solution to the considered problem is an optimal point that is feasible for all realizations of data from a given uncertainty set. To allow a controlled violation of the constraints when the parameters move out of the uncertainty set, the concept of globalized robust framework comes into view. In this article, we formulate a globalized robust counterpart for the discounted stochastic game under consideration. With the help of globalized robust optimization, a concept of globalized robust Markov perfect equilibrium is introduced. The existence of such an equilibrium is shown for a…
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Taxonomy
TopicsDistributed Control Multi-Agent Systems · Game Theory and Applications · Guidance and Control Systems
