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Olga N. Goncharova

Researcher at Altai State University

Publications -  55
Citations -  551

Olga N. Goncharova is an academic researcher from Altai State University. The author has contributed to research in topics: Convection & Evaporation. The author has an hindex of 13, co-authored 46 publications receiving 450 citations. Previous affiliations of Olga N. Goncharova include Université libre de Bruxelles & Russian Academy of Sciences.

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Mathematical Models of Convection

TL;DR: In this paper, the authors address the subject of convection from the point of view of both, theory and application, and provide the theoretical foundation on a topic relevant to metallurgy, ecology, meteorology, geo-and astrophysics, aerospace industry, chemistry, crystal physics, and many other fields.
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Example of an exact solution of the stationary problem of two-layer flows with evaporation at the interface

TL;DR: In this article, the effect of longitudinal temperature gradients specified at the boundaries of the channel on the flow pattern is investigated, and an exact solution of the stationary problem for a given gas flow rate is obtained.
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Mathematical and numerical modeling of convection in a horizontal layer under co-current gas flow

TL;DR: In this article, a stationary coupled problem of convective convection in a horizontal layer with free boundary under conditions of a co-current gas flow is studied, and the exact solutions for different types of thermal boundary conditions have been obtained.
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Study of Evaporative Convection in an Open Cavity under Shear Stress Flow

TL;DR: In this article, the authors focused their attention on the dynamics of the interfacial thermal patterns for different working fluids and thicknesses of the volatile liquid layer in the frame of the ESA sponsored Space Program on heat and mass transfer CIMEX-1.
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Problems of Evaporative Convection (Review)

TL;DR: The theoretical foundations for mathematical modeling of the convective flows with evaporation are presented, and the topical research areas are given as discussed by the authors, with special attention paid to models constructed within continuum mechanics, to comparison of the different formulations of corresponding problems including formulations of boundary conditions at the interfaces.