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Vladimir P. Budak

Researcher at Moscow Power Engineering Institute

Publications -  77
Citations -  435

Vladimir P. Budak is an academic researcher from Moscow Power Engineering Institute. The author has contributed to research in topics: Radiative transfer & Scattering. The author has an hindex of 11, co-authored 73 publications receiving 410 citations. Previous affiliations of Vladimir P. Budak include University of Maryland, Baltimore County.

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Journal ArticleDOI

On the solution of a vectorial radiative transfer equation in an arbitrary three-dimensional turbid medium with anisotropic scattering

TL;DR: In this paper, the authors developed a numerical method of the boundary value problem solution in the vectorial radiative transfer theory applicable to the turbid media with an arbitrary three-dimensional geometry.
Book ChapterDOI

Convergence acceleration of radiative transfer equation solution at strongly anisotropic scattering

TL;DR: Krylov et al. as mentioned in this paper showed that the most effective and accurate way of including the singularities in the quadrature formula is their analytical, perhaps approximate, representation and an analytical integration -the method of singularities elimination.
Journal ArticleDOI

Comparative analysis of radiative transfer approaches for calculation of plane transmittance and diffuse attenuation coefficient of plane-parallel light scattering layers

TL;DR: A detailed analysis of errors for different Tp and Kd models showed that the two-stream radiative transfer Ben-David model yields the best results over all optical conditions and depths, but the quasi-single-scattering and polynomial Gordon's approximations proved to be the best for the depths close to zero.
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Complete matrix solution of radiative transfer equation for PILE of horizontally homogeneous slabs

TL;DR: In this paper, the analytical solution of the discretized radiative transfer equation in the matrix form is presented, based on the representation of the light field in a scattering medium as a superposition of an anisotropic and a smooth regular parts.