Stratified radiative transfer for multidimensional fluids

François Golse; Olivier Pironneau

doi:10.5802/crmeca.136

Stratified radiative transfer for multidimensional fluids

François Golse
, Olivier Pironneau

Sorbonne Université

Research output: Contribution to journal › Article › peer-review

Abstract

New mathematical and numerical results are given for the coupling of the temperature equation of a fluid with radiative transfer: existence and uniqueness and a convergent monotone numerical scheme. The technique is shown to be feasible for studying the temperature of the Lake Leman heated by the sun and for studying the effects of greenhouse gases on earth’s atmosphere.

Translated title of the contribution	Transfert radiatif stratifié couplé aux equations de la mécanique des fluides
Original language	English
Journal	Comptes Rendus - Mecanique
Volume	350
DOIs	https://doi.org/10.5802/crmeca.136
Publication status	Published - 1 Jan 2022

Keywords

Climate
Convergence
Integral equations
Navier–Stokes equations
Numerical method
Radiative transfer

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10.5802/crmeca.136

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abstract = "New mathematical and numerical results are given for the coupling of the temperature equation of a fluid with radiative transfer: existence and uniqueness and a convergent monotone numerical scheme. The technique is shown to be feasible for studying the temperature of the Lake Leman heated by the sun and for studying the effects of greenhouse gases on earth{\textquoteright}s atmosphere.",

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year = "2022",

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T1 - Stratified radiative transfer for multidimensional fluids

AU - Golse, François

AU - Pironneau, Olivier

PY - 2022/1/1

Y1 - 2022/1/1

N2 - New mathematical and numerical results are given for the coupling of the temperature equation of a fluid with radiative transfer: existence and uniqueness and a convergent monotone numerical scheme. The technique is shown to be feasible for studying the temperature of the Lake Leman heated by the sun and for studying the effects of greenhouse gases on earth’s atmosphere.

AB - New mathematical and numerical results are given for the coupling of the temperature equation of a fluid with radiative transfer: existence and uniqueness and a convergent monotone numerical scheme. The technique is shown to be feasible for studying the temperature of the Lake Leman heated by the sun and for studying the effects of greenhouse gases on earth’s atmosphere.

KW - Climate

KW - Convergence

KW - Integral equations

KW - Navier–Stokes equations

KW - Numerical method

KW - Radiative transfer

U2 - 10.5802/crmeca.136

DO - 10.5802/crmeca.136

M3 - Article

AN - SCOPUS:85120579252

SN - 1631-0721

VL - 350

JO - Comptes Rendus - Mecanique

JF - Comptes Rendus - Mecanique

ER -

Stratified radiative transfer for multidimensional fluids

Abstract

Keywords

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