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Best Response Computation in Multiplayer Imperfect-Information Stochastic Games
Proceedings of the International Florida Artificial Intelligence Research Society Conference, 2022 Computing a best response is a fundamental task in game theory. One of its uses is to compute the degree of approximation error of an approximation of Nash equilibrium strategies.
Sam Ganzfried
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On a Simplified Method of Defining Characteristic Function in Stochastic Games
Mathematics, 2020 In the paper, we propose a new method of constructing cooperative stochastic game in the form of characteristic function when initially non-cooperative stochastic game is given. The set of states and the set of actions for any player is finite.
Elena Parilina, Leon Petrosyan
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Anti-Jamming Game to Combat Intelligent Jamming for Cognitive Radio Networks
IEEE Access, 2021 Cognitive Radio (CR) provides a promising solution to the spectrum scarcity problem in dense wireless networks, where the sensing ability of cognitive users helps acquire knowledge of the environment.
Khalid Ibrahim +4 more
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A Potential Reduction Algorithm for Two-person Zero-sum Mean Payoff Stochastic Games [PDF]
, 2015 We suggest a new algorithm for two-person zero-sum undiscounted stochastic games focusing on stationary strategies. Given a positive real $\epsilon$, let us call a stochastic game $\epsilon$-ergodic, if its values from any two initial positions differ by
Boros, Endre +3 more
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Resource- and Neighbor-Aware Observation Transmission Scheme in Satellite Networks
Sensors, 2023 The observation satellite can exploit its own storage and computational resources to reduce the transmission delay. However, too excessive usage of these resources can have negative effects on the queuing delay at the relay satellite and/or on conducting
Haneul Ko, Yeunwoong Kyung
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Commutative Stochastic Games [PDF]
Mathematics of Operations Research, 2015 We are interested in the convergence of the value of n-stage games as n goes to infinity and the existence of the uniform value in stochastic games with a general set of states and finite sets of actions where the transition is commutative. This means that playing an action profile a1 followed by an action profile a2, leads to the same distribution on
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Approximate solutions of continuous-time stochastic games [PDF]
, 2016 The paper is concerned with a zero-sum continuous-time stochastic differential game with a dynamics controlled by a Markov process and a terminal payoff. The value function of the original game is estimated using the value function of a model game.
Averboukh, Yurii
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Discounted Stochastic Games [PDF]
Mathematics of Operations Research, 1998 We give an alternative proof to a result of Mertens and Parthasarathy, stating that every n-player discounted stochastic game with general setup, and with a norm-continuous transition, has a subgame perfect equilibrium.
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Semi-infinite Stochastic Games [PDF]
, 1991 We investigate two-person zero-sum stopping stochastic games with a finite number of states, for which the action sets of player i are finite and those for player ii are countably infinite. Concerning the payoffs no restrictions are made. We show that for such games the value, possibly —∞ in some coordinates, exists; player i possesses optimal ...
Sinha, S., Thuijsman, F., Tijs, S.H.
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Applied Sciences, 2023 In the face of an increasingly intricate network structure and a multitude of security threats, cyber deception defenders often employ deception assets to safeguard critical real assets.
Guanhua Kong +5 more
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