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Lightweight No-Regret Online Learning in Repeated Stackelberg Security Games
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DOI:10.1109/LCSYS.2026.3671784.png)
Abstract
En 中文
This work investigates the problem of learning no regret defender strategies in repeated Stackelberg Security Games (SSGs) against an unknown sequence of attackers. We propose an efficient algorithm that combines the Decomposed Optimal Bayesian Stackelberg Solver (DOBSS) with the online combinatorial optimization algorithm Follow the Perturbed Leader (FPL). Specifically, the optimal strategy is dynamically computed by solving a mixed integer linear programing problem where random perturbation is strategically integrated with historical observations of the attacker sequence. Our algorithm provably achieves no-regret with respect to the optimal hindsight strategy and remains resilient against adversarial attacker sequences, even when an adversary is aware of the defender's algorithmic framework and intentionally selects sequences causing a higher regret. Additionally, we prove that our algorithm achieves exponential reductions in both space and time complexity compared with sub-procedure of baseline methods. Comprehensive empirical studies confirm that our algorithm outperforms baseline methods by achieving lower regret bound and reduced computational cost.
Keywords:
Games
Security
Perturbation methods
Optimization
Heuristic algorithms
Bayes methods
Vectors
Computational modeling
Computational efficiency
Upper bound
Stackelberg security games
mixed integer linear programming
online learning
complexity analysis
game theory
Journal
I
IF:
2
Papers:
94
Citations:
5.0K
