Optimal boundary control of the Boussinesq approximation for polymeric fluids
ES Baranovskii - Journal of Optimization Theory and Applications, 2021 - Springer
We consider an optimal control problem for non-isothermal steady flows of low-concentrated
aqueous polymer solutions in a bounded 3D domain. In this problem, the state functions are …
aqueous polymer solutions in a bounded 3D domain. In this problem, the state functions are …
Impact of buoyancy and stagnation-point flow of water conveying Ag-MgO Hybrid nanoparticles in a vertical contracting/expanding Riga wedge
Riga surface can be utilized to reduce the pressure drag and the friction of the submarine by
stop** the separation of the boundary layer as well as by moderating turbulence …
stop** the separation of the boundary layer as well as by moderating turbulence …
Theoretical analysis of boundary value problems for generalized Boussinesq model of mass transfer with variable coefficients
G Alekseev, R Brizitskii - Symmetry, 2022 - mdpi.com
A boundary value problem is formulated for a stationary model of mass transfer, which
generalizes the Boussinesq approximation in the case when the coefficients in the model …
generalizes the Boussinesq approximation in the case when the coefficients in the model …
The stationary Navier–Stokes–Boussinesq system with a regularized dissipation function
ES Baranovskii - Mathematical Notes, 2024 - Springer
We study a boundary value problem for a mathematical model describing the nonisothermal
steady-state flow of a viscous fluid in a 3D (or 2D) bounded domain with locally Lipschitz …
steady-state flow of a viscous fluid in a 3D (or 2D) bounded domain with locally Lipschitz …
Non-isothermal cree** flows in a pipeline network: existence results
ES Baranovskii, VV Provotorov, MA Artemov… - Symmetry, 2021 - mdpi.com
This paper deals with a 3D mathematical model for the non-isothermal steady-state flow of
an incompressible fluid with temperature-dependent viscosity in a pipeline network. Using …
an incompressible fluid with temperature-dependent viscosity in a pipeline network. Using …
Optimal control problems for the reaction–diffusion–convection equation with variable coefficients
ES Baranovskii, RV Brizitskii, ZY Saritskaia - Nonlinear Analysis: Real …, 2024 - Elsevier
The solvability of optimal control problems is proved on both weak and strong solutions of a
boundary value problem for the nonlinear reaction–diffusion–convection equation with …
boundary value problem for the nonlinear reaction–diffusion–convection equation with …
Applications of Prabhakar-like fractional derivative for the solution of viscous type fluid with Newtonian heating effect
This article examines a natural convection viscous unsteady fluid flowing on an oscillating
infinite inclined plate. The Newtonian heating effect, slip effect on the boundary wall, and …
infinite inclined plate. The Newtonian heating effect, slip effect on the boundary wall, and …
Solvability analysis for the Boussinesq model of heat transfer under the nonlinear Robin boundary condition for the temperature
GV Alekseev, OV Soboleva - Philosophical …, 2024 - royalsocietypublishing.org
We consider the new boundary value problem for the generalized Boussinesq model of heat
transfer under the inhomogeneous Dirichlet boundary condition for the velocity and under …
transfer under the inhomogeneous Dirichlet boundary condition for the velocity and under …
A new class of exact solutions to the Navier–Stokes equations with allowance for internal heat release
LS Goruleva, EY Prosviryakov - Optics and Spectroscopy, 2022 - Springer
New exact solutions to the three-dimensional Navier–Stokes equations, which take into
account energy dissipation in the equation of heat transfer in a moving fluid, are presented …
account energy dissipation in the equation of heat transfer in a moving fluid, are presented …
Analysis of inhomogeneous boundary value problems for generalized Boussinesq model of mass transfer
B RV, S Zh. Yu - Journal of Dynamical and Control Systems, 2023 - Springer
The global solvability of the boundary value problem for the nonlinear mass transfer
equations is proved under inhomogeneous Dirichlet boundary conditions for the velocity …
equations is proved under inhomogeneous Dirichlet boundary conditions for the velocity …