Stratified Radiative Transfer for Multidimensional Fluids

07/29/2021

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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 lake Leman heated by the sun and for the earth atmosphere to study the effects of greenhouse gases.

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Stratified Radiative Transfer for Multidimensional Fluids

Radiative Transfer in a Fluid

Convergence of a finite difference scheme for the Kuramoto–Sivashinsky equation defined on an expanding circle

A new approach on estimating the fluid temperature in a multiphase flow system using particle filter method

Existence and Uniqueness of BVPs Defined on Semi-Infinite Intervals: Insight from the Iterative Transformation Method

Phase-field modeling and effective simulation of non-isothermal reactive transport

Linear Modeling of the Glass Transition Temperature of the system SiO2-Na2O-CaO

Bio-Heat Transfer and Monte Carlo Measurement of Near-Infrared Transcranial Stimulation of Human Brain

Stratified Radiative Transfer for Multidimensional Fluids

Related Research

Radiative Transfer in a Fluid

Convergence of a finite difference scheme for the Kuramoto–Sivashinsky equation defined on an expanding circle

A new approach on estimating the fluid temperature in a multiphase flow system using particle filter method

Existence and Uniqueness of BVPs Defined on Semi-Infinite Intervals: Insight from the Iterative Transformation Method

Phase-field modeling and effective simulation of non-isothermal reactive transport

Linear Modeling of the Glass Transition Temperature of the system SiO2-Na2O-CaO

Bio-Heat Transfer and Monte Carlo Measurement of Near-Infrared Transcranial Stimulation of Human Brain