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Andrey V. Kuznetsov

Researcher at North Carolina State University

Publications -  434
Citations -  13329

Andrey V. Kuznetsov is an academic researcher from North Carolina State University. The author has contributed to research in topics: Porous medium & Convection. The author has an hindex of 48, co-authored 420 publications receiving 11606 citations. Previous affiliations of Andrey V. Kuznetsov include National Academy of Sciences of Ukraine & Hanyang University.

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A minimal hydrodynamic model for a traffic jam in an axon

TL;DR: A minimal model for a traffic jam in an axon is developed based on a macroscopic (hydrodynamic) approach to modeling of highway traffic and on a Macroscopic model of molecular-motor-assisted transport of intracellular organelles on microtubules.
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Fluid flow and heat transfer analysis of Couette flow in a composite duct

TL;DR: In this article, a fully developed Couette flow through a composite channel, partially filled with a clear fluid and partially with a fluid-saturated porous medium, is considered, and a boundary layer solution for the velocity and temperature fields is obtained.
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Numerical assessment of thermal response associated with in vivo skin electroporation: the importance of the composite skin model.

TL;DR: A three-dimensional transient finite-volume model of in vivo skin electroporation is developed to emphasize the importance of representing the skin's composite layers and to illustrate the underlying relationships between the physical parameters of the composite makeup of the skin and resulting thermal damage potential.
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Investigating sensitivity coefficients characterizing the response of a model of tau protein transport in an axon to model parameters.

TL;DR: The sensitivity coefficients that are obtained characterize how strongly three observables (the tau concentration, average tau velocity, and the percentage of tau bound to microtubules) depend on model parameters.
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The Onset of Convection in a Layer of Cellular Porous Material: Effect of Temperature-Dependent Conductivity Arising From Radiative Transfer

TL;DR: In this article, the authors formulated the problem as a combined conductive-convective-radiative problem in which radiative heat transfer is treated as a diffusion process and showed that the variation of conductivity with temperature above that of the cold boundary leads to an increase in the critical Rayleigh number (based on the conductivity of the fluid at that boundary temperature).