The aim of this article is to study the Hamilton Jacobi Bellman (HJB) approach for state-constrained control problems with maximum cost. In particular, we are interested in the characterization of the value functions of such problems and the analysis of the associated optimal trajectories, without assuming any controllability assumption. The rigorous theoretical results lead to several trajectory reconstruction procedures for which convergence results are also investigated. An application to a five-state aircraft abort landing problem is then considered, for which several numerical simulations are performed to analyse the relevance of the theoretical approach
The paper deals with deterministic optimal control problems with state constraints and non-linear dy...
Abstract. In this paper we investigate the Hamilton-Jacobi-Bellman (HJB) approach for solving a comp...
Flight path optimization is designed for minimizing aircraft noise, fuel consumption and air polluti...
The aim of this article is to study the Hamilton Jacobi Bellman (HJB) approach for state-constrained...
International audienceThe aim of this article is to study the Hamilton Jacobi Bellman (HJB) approach...
The main objective of this thesis is to analyze the Hamilton Jacobi Bellman approach for some contro...
In the present paper, we consider nonlinear optimal control problems with constraints on the state o...
We develop a numerical method for solving an optimal control problem whose terminal time is not fixe...
This thesis looks at a few different approaches to solving stochas-tic optimal control problems with...
In the present paper, we consider nonlinear optimal control problems with constraints on the state ...
International audienceOur aim is to solve a problem of optimal control with free final time using th...
International audienceWe study the Hamilton-Jacobi (HJ) approach for a two-person zero-sum different...
This paper considers a class of optimal control problems that allows jumps in the state variable. We...
In this paper, an efficient computational method is developed for solving a general class of minmax ...
This paper is concerned with an optimal control problem where the state is constrained to stay eithe...
The paper deals with deterministic optimal control problems with state constraints and non-linear dy...
Abstract. In this paper we investigate the Hamilton-Jacobi-Bellman (HJB) approach for solving a comp...
Flight path optimization is designed for minimizing aircraft noise, fuel consumption and air polluti...
The aim of this article is to study the Hamilton Jacobi Bellman (HJB) approach for state-constrained...
International audienceThe aim of this article is to study the Hamilton Jacobi Bellman (HJB) approach...
The main objective of this thesis is to analyze the Hamilton Jacobi Bellman approach for some contro...
In the present paper, we consider nonlinear optimal control problems with constraints on the state o...
We develop a numerical method for solving an optimal control problem whose terminal time is not fixe...
This thesis looks at a few different approaches to solving stochas-tic optimal control problems with...
In the present paper, we consider nonlinear optimal control problems with constraints on the state ...
International audienceOur aim is to solve a problem of optimal control with free final time using th...
International audienceWe study the Hamilton-Jacobi (HJ) approach for a two-person zero-sum different...
This paper considers a class of optimal control problems that allows jumps in the state variable. We...
In this paper, an efficient computational method is developed for solving a general class of minmax ...
This paper is concerned with an optimal control problem where the state is constrained to stay eithe...
The paper deals with deterministic optimal control problems with state constraints and non-linear dy...
Abstract. In this paper we investigate the Hamilton-Jacobi-Bellman (HJB) approach for solving a comp...
Flight path optimization is designed for minimizing aircraft noise, fuel consumption and air polluti...