Abstract This paper addresses the constrained H∞ optimal control problem for nonlinear active vehicle suspension systems, with a focus on deriving an approximate solution through data-driven reinforcement learning in the context of differential games. A dynamic model of the half-car active suspension system with constraints is first established, where the constrained control forces and external road disturbances are formulated as a zero-sum game between two players. This leads to the Hamilton-Jacobi-Isaacs (HJI) equation, with a Nash equilibrium as the desired solution. To efficiently solve the HJI equation and mitigate the impact of model parameter uncertainties, an actor-critic neural network (NN) framework is employed to approximate both the control policy and the value function of the system. A reinforcement learning algorithm based on the input-output data of the suspension system is subsequently derived. Numerical examples are provided to demonstrate the effectiveness of the proposed approach. Under varying control force constraints, the active suspension system consistently exhibits excellent vibration reduction performance.
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