Feautrier method

E236569

The Feautrier method is a numerical technique used in radiative transfer to stably and accurately solve second-order differential equations for the radiation field in stellar atmospheres and similar media.

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Feautrier method canonical 1

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Predicate Object
instanceOf finite-difference method
numerical method
radiative transfer method
advantageOver formal first-order integration methods in optically thick regimes
appliesTo continuum transfer problems
line transfer problems
plane-parallel stellar atmospheres
spherically symmetric stellar atmospheres
assumes static medium in its basic formulation
basedOn second-order form of the radiative transfer equation
canBeExtendedTo moving media with velocity fields
developedBy Paul Feautrier NERFINISHED
field astrophysics
radiative transfer
stellar atmosphere modelling
hasCharacteristic handles large optical depths
handles strong scattering
highly accurate
numerically stable
suitable for optically thick media
symmetric formulation of the transfer equation
input opacity
optical depth grid
scattering albedo
source function
namedAfter Paul Feautrier NERFINISHED
output mean intensity
radiation intensity
radiative flux
publicationCentury 20th century
relatedTo discrete ordinate methods
long-characteristics method
short-characteristics method
solves boundary value problems in radiative transfer
usedFor computing flux of radiation
computing intensity distribution in stellar atmospheres
computing mean intensity of radiation
computing source function in radiative transfer
solving radiative transfer equation
solving second-order differential equations for the radiation field
usedIn modeling of accretion disks
modeling of stellar spectra
modeling of supernova atmospheres
non-LTE radiative transfer calculations
stellar atmosphere codes
uses discretization of optical depth
finite-difference approximation of derivatives
tridiagonal matrix system

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