Search Results - "Aristov, S. N."

Unsteady layered vortical fluid flows by Aristov, S. N., Prosviryakov, E. Yu

“…An exact time-dependent solution of the system of Navier–Stokes equations governing large-scale viscous vortical incompressible flows is derived. The solution…”
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Nonuniform convective Couette flow by Aristov, S. N., Prosviryakov, E. Yu

“…An exact solution describing the convective flow of a vortical viscous incompressible fluid is derived. The solution of the Oberbeck–Boussinesq equation…”
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Advective flow in a rotating liquid film by Aristov, S. N., Shvarts, K. G.

“…This paper presents a new exact solution of the Navier–Stokes equations in the Boussinesq approximation that describes thermocapillary advective flow in a…”
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Three-dimensional viscous jet flow with plane free boundaries by Aristov, S. N., Knyazev, D. V.

“…The problem of steady three-dimensional viscous flow with plane free boundaries, induced by a linear source or sink, is solved. The nonuniqueness of the…”
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Localized convective flows in a nonuniformly heated liquid layer by Aristov, S. N., Knyazev, D. V.

“…Within the class of exact solutions of the thermal-convection equations in the Oberbeck-Boussinesq approximation, which assumes a linear dependence of the…”
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Convective heat transfer in a locally heated plane incompressible fluid layer by Aristov, S. N., Shvarts, K. G.

“…The problem of convection in a plane horizontal layer of incompressible fluid with rigid boundaries when the temperature is constant on the lower boundary and…”
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Viscous fluid flow between moving parallel plates by Aristov, S. N., Knyazev, D. V.

“…The problem of two-dimensional time-dependent viscous fluid flow in a clearance between transversely and longitudinally moving rigid planes is considered…”
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Localized helically symmetric flows of an ideal fluid by Aristov, S. N., Knyazev, D. V.

“…Steady-state solutions of the equations of motion of an ideal incompressible fluid are obtained that describe regular and spatially localized helically…”
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Steady viscous fluid flow near a cylinder subject to longitudinal deformation by Aristov, S. N., Knyazev, D. V.

“…Within the framework of the class of exact solutions of the hydrodynamic equations, characterized by the linear dependence of some of the velocity components…”
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New exact solution of the problem of rotationally symmetric Couette-Poiseuille flow by Aristov, S. N., Knyazev, D. V.

“…An exact solution is obtained for the problem of steady-state viscous incompressible flow under a pressure difference in the gap between coaxial cylinders for…”
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A new class of exact solutions for three-dimensional thermal diffusion equations by Aristov, S. N., Prosviryakov, E. Yu

“…A new class of exact solutions has been obtained for three-dimensional equations of themal diffusion in a viscous incompressible liquid. This class enables the…”
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Three-dimensional conical viscous incompressible fluid flows by ARISTOV, S. N

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A stationary cylindrical vortex in a viscous fluid by Aristov, S. N.

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Beltrami stress fields in an elastic body by Aristov, S. N., Keller, I. E.

“…It is proposed to search for solutions to the equation of continuum equilibrium satisfying additionally the Beltrami tensor equation, which describes…”
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Exact solutions of the Navier-Stokes equations with the linear dependence of velocity components on two space variables by Aristov, S. N., Knyazev, D. V., Polyanin, A. D.

“…A wide class of two-dimensional and three-dimensional steady-state and non-steady-state flows of a viscous incompressible fluid is considered. It is assumed…”
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Large-scale flows of viscous incompressible vortical fluid by Aristov, S. N., Prosviryakov, E. Yu

“…An exact solution of the Navier - Stokes equations is given that describes the vorticity of a viscous incompressible liquid or gas, dissipative mediums,…”
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On the equations of axisymmetric motion of a viscous incompressible fluid by Aristov, S. N., Pukhnachev, V. V.

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Effect of heat transfer on the plane-channel Poiseuille flow of a thermo-viscous fluid by ARISTOV, S. N, ZELENINA, V. G

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Stability of the advective flow in a rotating horizontal fluid layer by ARISTOV, S. N, SHVARTZ, K. G

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A new method for constructing exact solutions to three-dimensional Navier-Stokes and Euler equations by Polyanin, A. D., Aristov, S. N.

“…Formulas are derived that make it possible to construct new exact solutions for three-dimensional stationary and nonstationary Navier-Stokes and Euler…”
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