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Farshad Rahimi

Publications and source records attributed to Farshad Rahimi.

2 recordsLinked to original sources

Reinforcement learning-based optimised control for tracking of nonlinear systems with adversarial attacks

This paper introduces a reinforcement learning-based tracking control approach for a class of nonlinear systems using neural networks. In this approach, adversarial attacks were considered both in the actuator and on the outputs. This approach incorporates a simultaneous tracking and optimization process. It is necessary to be able to solve the Hamilton-Jacobi-Bellman equation (HJB) in order to obtain optimal control input, but this is difficult due to the strong nonlinearity terms in the equation. In order to find the solution to the HJB equation, we used a reinforcement learning approach. In this online adaptive learning approach, three neural networks are simultaneously adapted: the critic neural network, the actor neural network, and the adversary neural network. Ultimately, simulation results are presented to demonstrate the effectiveness of the introduced method on a manipulator.

eess.SY

Delay-dependent LMI-based stability criterion for distributed optimization problem in heterogeneous linear multi-agent systems over random digraphs

This work studies the problem of distributed optimization in heterogeneous linear multi-agent systems. Instead of relying on a perfect communication network as in many existing distributed optimization approaches, we considered two important issues related to communication networks. First, assumed that communication delays exist when each agent receives information from its neighbors. Further, since communications networks are generally unreliable, we assumed each agent interacted with the other agents through random digraphs. Finally, to prove convergence to optimal solutions, delay-dependent sufficient conditions are derived in the form of linear matrix inequality. An analysis of numerical simulation results is presented to demonstrate the effectiveness of the introduced approach.

math.OC