Context. The solution of the nonlocal thermodynamical equilibrium (non-LTE) radiative transfer equation usually relies on stationary iterative methods, which may falsely converge in some cases. Furthermore, these methods are often unable to handle large-scale systems, such as molecular spectra emerging from, for example, cool stellar atmospheres. Aims. Our objective is to develop a new method, which aims to circumvent these problems, using nonstationary numerical techniques and taking advantage of parallel computers. Methods. The technique we develop may be seen as a generalization of the coupled escape probability method. It solves the statistical equilibrium equations in all layers of a discretized model simultaneously. The numerical sche...
L'eau est un constituant essentiel de l'atmosphère de supergéantes rouges (RSG), mais dont l'influen...
The discretization of the multi-dimensional radiative transfer equation results in a very large line...
We introduce the classical stellar atmosphere problem and describe in detail its numerical solution....
Context. The solution of the nonlocal thermodynamical equilibrium (non-LTE) radiative transfer equat...
. The discretization of the multi--dimensional radiative transfer equation results in a very large l...
International audienceAims. We present MCFOST-art, a new non-local thermodynamic equilibrium radiati...
Received date Accepted date Context. Multi-level non-local thermodynamic equilibrium (NLTE) radiatio...
This article presents an on-line tool and its accompanying software resources for the numerical solu...
AbstractWe introduce the classical stellar atmosphere problem and describe in detail its numerical s...
Solving the non-LTE radiative transfer problem in stellar atmospheres is computationally demanding. ...
In this article we discuss a method for obtaining a numerical solution to the so-called full nonloca...
Context. Multi-level non-local thermodynamic equilibrium (NLTE) radiation transfer calculations have...
We address the classical stellar-atmosphere problem and describe our method of numerical solution in...
In the stellar chromospheres, radiative energy transport is dominated by only the strongest spectral...
Context. Three-dimensional non-local thermodynamical equilibrium (NLTE) radiative transfer calculati...
L'eau est un constituant essentiel de l'atmosphère de supergéantes rouges (RSG), mais dont l'influen...
The discretization of the multi-dimensional radiative transfer equation results in a very large line...
We introduce the classical stellar atmosphere problem and describe in detail its numerical solution....
Context. The solution of the nonlocal thermodynamical equilibrium (non-LTE) radiative transfer equat...
. The discretization of the multi--dimensional radiative transfer equation results in a very large l...
International audienceAims. We present MCFOST-art, a new non-local thermodynamic equilibrium radiati...
Received date Accepted date Context. Multi-level non-local thermodynamic equilibrium (NLTE) radiatio...
This article presents an on-line tool and its accompanying software resources for the numerical solu...
AbstractWe introduce the classical stellar atmosphere problem and describe in detail its numerical s...
Solving the non-LTE radiative transfer problem in stellar atmospheres is computationally demanding. ...
In this article we discuss a method for obtaining a numerical solution to the so-called full nonloca...
Context. Multi-level non-local thermodynamic equilibrium (NLTE) radiation transfer calculations have...
We address the classical stellar-atmosphere problem and describe our method of numerical solution in...
In the stellar chromospheres, radiative energy transport is dominated by only the strongest spectral...
Context. Three-dimensional non-local thermodynamical equilibrium (NLTE) radiative transfer calculati...
L'eau est un constituant essentiel de l'atmosphère de supergéantes rouges (RSG), mais dont l'influen...
The discretization of the multi-dimensional radiative transfer equation results in a very large line...
We introduce the classical stellar atmosphere problem and describe in detail its numerical solution....