© 2015 An approximation method for receding horizon optimal control, in nonlinear stochastic systems, is considered in this work. This approximation method is based on Monte Carlo simulation and derived via the Feynman-Kac formula, which gives a stochastic interpretation for the solution of a Hamilton-Jacobi-Bellman equation associated with the true optimal controller. It is shown that this controller approximation method practically stabilises the system over an infinite horizon and thus the controller approximation errors do not accumulate or lead to instability over time
Among the deterministic policies for the optimal control of stochastic systems the best one is of cl...
We apply stochastic Lyapunov theory to perform stability analysis of MPC controllers for nonlinear d...
Abstract—We present a reformulation of the stochastic optimal control problem in terms of KL diverge...
© 2017, © 2017 Informa UK Limited, trading as Taylor & Francis Group. This work considers the stabil...
The policy of an optimal control problem for nonlinear stochastic systems can be characterized by a ...
This thesis is concerned with the solution of a specific optimal control problem. Because of the eff...
In the financial engineering field, many problems can be formulated as stochastic control problems. ...
This article is concerned with stability and performance of controlled stochastic processes under re...
This paper explores the use of Monte Carlo techniques in deterministic nonlinear optimal control. In...
We present a numerical method for finite-horizon stochastic optimal control models. We derive a stoc...
International audienceWe present two applications of the linearization techniques in stochastic opti...
Discrete-time stochastic optimal control problems are stated over a finite number of decision stages...
The analysis and the optimal control of dynamical systems having stochastic inputs are considered in...
We show how infinite horizon stochastic optimal control problems can be solved via studying their fi...
A control strategy based on a mean-variance objective and expected value constraints is proposed for...
Among the deterministic policies for the optimal control of stochastic systems the best one is of cl...
We apply stochastic Lyapunov theory to perform stability analysis of MPC controllers for nonlinear d...
Abstract—We present a reformulation of the stochastic optimal control problem in terms of KL diverge...
© 2017, © 2017 Informa UK Limited, trading as Taylor & Francis Group. This work considers the stabil...
The policy of an optimal control problem for nonlinear stochastic systems can be characterized by a ...
This thesis is concerned with the solution of a specific optimal control problem. Because of the eff...
In the financial engineering field, many problems can be formulated as stochastic control problems. ...
This article is concerned with stability and performance of controlled stochastic processes under re...
This paper explores the use of Monte Carlo techniques in deterministic nonlinear optimal control. In...
We present a numerical method for finite-horizon stochastic optimal control models. We derive a stoc...
International audienceWe present two applications of the linearization techniques in stochastic opti...
Discrete-time stochastic optimal control problems are stated over a finite number of decision stages...
The analysis and the optimal control of dynamical systems having stochastic inputs are considered in...
We show how infinite horizon stochastic optimal control problems can be solved via studying their fi...
A control strategy based on a mean-variance objective and expected value constraints is proposed for...
Among the deterministic policies for the optimal control of stochastic systems the best one is of cl...
We apply stochastic Lyapunov theory to perform stability analysis of MPC controllers for nonlinear d...
Abstract—We present a reformulation of the stochastic optimal control problem in terms of KL diverge...