Results 71 to 80 of about 1,502 (184)
In this paper, we consider some systems which are close to the stationary Navier-Stokes equations. The structure of these systems is the following: An N-dimensional equation for motion, the incompressibility condition and a scalar equation involving an additional unknown, k = k(x).
Climent Ezquerra, María Blanca +1 more
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Stability Estimates of Optimal Solutions for the Steady Magnetohydrodynamics-Boussinesq Equations
This paper develops the mathematical apparatus of studying control problems for the stationary model of magnetic hydrodynamics of viscous heat-conducting fluid in the Boussinesq approximation.
Gennadii Alekseev, Yuliya Spivak
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On the basis of the Navier-Stokes equations in the Boussinesq approximation in the linear approximation the classical problem of Rayleigh, dedicated to the study of stable stationary solutions to the horizontal plane layer of a viscous, incompressible ...
O. L. Andreeva, V. I. Tkachenko
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Predicting precise results for the quantities of interest in time-dependent Computational Fluid Dynamics (CFD) simulations requires a significant investment of computational resources and time. To get around these issues, CFD simulations have been joined
Atif Asghar +4 more
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In this paper, the study of components (quasi-stationary, history, and added mass forces) of the hydrodynamic force in several cases of rectilinear motion of the sphere at relatively low Reynolds numbers (5 < Re < 300) has been carried out.
A.N. Nuriev +2 more
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Shape optimization of spatial chemostat models
In this work, we study the shape optimization of a continuous bioreactor in which a substrate is degraded by a microbial ecosystem in a nonhomogeneous environment.
Maria Crespo +3 more
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Double layer air current during the high speed train flow-around
Purpose. Investigation of the jet stream mechanism during the high-speed passenger train flow around. On the basis of theoretical studies to determine the distribution of air flow velocity field, the pressure on the upper layer of the double layer air ...
R.Sh. Іsanov
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Numerical verification of stationary solutions for Navier–Stokes problems
We present a numerical method to enclose stationary solutions of the Navier–Stokes equations, especially 2-D driven cavity problem with regularized boundary condition. Our method is based on the infinite dimensional Newton's method by estimating the inverse of the corresponding linearized operator.
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Noncompact free boundary problems for the plane stationary Navier-Stokes equations
The two-dimensional flow of a steady, incompressible fluid flowing under the gravity down an inclined perturbed plane is considered. The solvability of this problem is proved. Moreover, it is shown that the perturbed flow decays exponentially to the Poiseuille-Nusselt flow which is the solution of the nonperturbed problem. The proof of these results is
Nazarov, Sergei, Pileckas, Konstantin
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Turing complete Navier-Stokes steady states via cosymplectic geometry. [PDF]
Dyhr S +3 more
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