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Wherever convection does occur, it moves energy much more efficiently than radiative transport.
Analytical and numerical calculations of light reflection and radiative transport are key elements of his research.
One-dimensional, steady radiative transport in fluidized dry water system was modeled using the radiative transport equation (RTE) and was solved spectrally with the discrete ordinates method.
Discrete ordinate model was used to solve radiative transport between reactor walls and entrained particles.
Radiative transport is modeled using the Rosseland diffusion approximation and the Monte Carlo ray tracing method.
The resulting coupled system of radiative transport equations is numerically solved using a finite element method.
In the radiative transport equation, the refractive index is assumed to be constant within the medium.
A model derived from radiative transport fundamentals and chemical reactor engineering concepts is presented.
We present results for the spherical harmonics (Pn) method for solving problems of time-dependent thermal radiative transport.
The steady-state simplified PN approximation to the radiative transport equation has been successfully applied to many problems involving radiation.
In this work, we describe the implementation of an arbitrarily high-order hybrid solver for linear, kinetic, radiative transport equations.
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