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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Statements (48)

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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