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Stochastic Game Theoretic trajectory optimization in continuous time
2016 IEEE 55th Conference on Decision and Control (CDC), 2016A Stochastic Game Theoretic Differential Dynamic Programming (SGT-DDP) algorithm is derived to solve a differential game under stochastic dynamics. We present the update law for the minimizing and maximizing controls for both players and provide a set of backward differential equations for the second order value function approximation.
Wei Sun +2 more
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A Stackelberg equilibrium for continuous-time differential games
The 22nd IEEE Conference on Decision and Control, 1983The paper is concerned with the construction of Stackelberg strategies for differential continous-time leader-follower games, where the leader has access to the closed-loop information. The proposed approach utilizes the methodology of sequential strategies, developed originally for the zero-sum differential games, to derive a method for computing the ...
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Robust Lyapunov Games: The Continuous-Time Case
1991This paper extends the robust Lyapunov stabilization approach developed by Leitmann and co-workers to continuous-time, uncertain two-players games. The games are uncertain in the following sense. None of the players knows exactly the constraints facing it or its opponent. Possibly, even the opponent’s strategies are unknown.
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Continuous-Time Mean-Field-Type Games
2021Julian Barreiro-Gomez, Hamidou Tembine
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Games with continuous-time experimental protocols
2020Alexander L. Brown, Daniel G. Stephenson
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Optimal Stopping in Games with Continuous Time
Theory of Probability & Its Applications, 1971openaire +2 more sources
Multi-stage game theroy in continuous time
2006I define multi-stage stochastic games in continuous time. As in Bergin and MacLeod (1993), strategies have infinitesimal inertia, i.e., agents cannot change their strategies in an infinitesimal interval immediately after each time t. I extend the framework to allow for mixed strategies.
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