FeautrierMethode
The Feautrier method is a numerical technique used in radiative transfer problems, particularly in astrophysical contexts. It is an iterative approach designed to solve the integral form of the radiative transfer equation. The method, developed by Pierre Feautrier, is particularly effective for solving problems involving one-dimensional atmospheres. It transforms the integral equation into a set of linear equations that can be solved iteratively.
The core idea behind the Feautrier method is to discretize the radiation field into a finite number
A key advantage of the Feautrier method is its ability to handle various physical processes that affect