Optimal control problems for radiative transfer and for approximate models are con-sidered. Following the approach first discretize, then optimize, the discrete SPN approxi-mations are for the first time derived exactly, which can be used to study optimal control on reduced order models. Combining asymptotic analysis and the adjoint calculus yields diffusive-type approximations for the adjoint radiative transport equation in the spirit of the approach first optimize, then discretize
The scattering formulation characterising the effects of incident and reflected waves in a physical ...
Dans cette thèse, tout d’abord , nous faisons l’Analyse Mathématique du modèle exact du chauffage ra...
This paper presents a general framework to derive a discrete adjoint method for the optimal control ...
Optimal control problems in radiative transfer are solved by means of the space mapping technique. E...
The paper presents some results related to the optimal control approachs applying to inverse radiati...
Abstract. The paper presents some results related to the optimal control approachs applying to inver...
We discuss the derivation and investigation of efficient mathematical methods for the solution of op...
Advection-diffusion equation is certainly a frequently studied PDE with important applications such ...
Abstract. This paper is concerned with some optimal control problems for the Stefan-Boltzmann radiat...
This paper deals with the interpretation of the discrete-time optimal control problem as a scatterin...
This paper summarizes work that the authors were involved in on the optimal control of cooling proce...
This paper outlines the matrix exponential description of radiative transfer. The eigendecomposition...
This paper presents a general framework to derive a discrete adjoint method for the optimal control ...
We analyze the convergence of discretization schemes for the adjoint equation arising in the adjoint...
Abstract — The reduced basis (RB) method is proposed for the approximation of multi-parametrized equ...
The scattering formulation characterising the effects of incident and reflected waves in a physical ...
Dans cette thèse, tout d’abord , nous faisons l’Analyse Mathématique du modèle exact du chauffage ra...
This paper presents a general framework to derive a discrete adjoint method for the optimal control ...
Optimal control problems in radiative transfer are solved by means of the space mapping technique. E...
The paper presents some results related to the optimal control approachs applying to inverse radiati...
Abstract. The paper presents some results related to the optimal control approachs applying to inver...
We discuss the derivation and investigation of efficient mathematical methods for the solution of op...
Advection-diffusion equation is certainly a frequently studied PDE with important applications such ...
Abstract. This paper is concerned with some optimal control problems for the Stefan-Boltzmann radiat...
This paper deals with the interpretation of the discrete-time optimal control problem as a scatterin...
This paper summarizes work that the authors were involved in on the optimal control of cooling proce...
This paper outlines the matrix exponential description of radiative transfer. The eigendecomposition...
This paper presents a general framework to derive a discrete adjoint method for the optimal control ...
We analyze the convergence of discretization schemes for the adjoint equation arising in the adjoint...
Abstract — The reduced basis (RB) method is proposed for the approximation of multi-parametrized equ...
The scattering formulation characterising the effects of incident and reflected waves in a physical ...
Dans cette thèse, tout d’abord , nous faisons l’Analyse Mathématique du modèle exact du chauffage ra...
This paper presents a general framework to derive a discrete adjoint method for the optimal control ...