We present a new exact solution of the thermal diffusion equations for steady-state shear
flows of a binary fluid. Shear fluid flows are used in modeling and simulating large-scale …

The optimal control problem for a stationary model of a nonlinear-viscous incompressible
fluid flowing through a bounded domain is considered under the wall slip condition. As a …

We prove Hölder continuity of gradient of a unique weak solution for unsteady generalized
Navier–Stokes equations with p (x, t)-power law with Dirichlet type boundary condition under …

In this semianalytical research, we present a new ansatz in solving the Störmer problem with
numerical findings in graphical representations of solutions where dynamics of the charged …

The main purpose of this study is to investigate the thermal behavior of power law fluid
within a plus-shaped cavity under the influence of natural convection, also taking into …

We show that a weak solution for unsteady 3D shear thickening flows becomes a strong
solution, for 2≤ p< 11 5, provided that the velocity field u belongs to the critical space L β (0 …

In this paper, we show that a weak solution for unsteady flows of 3D shear‐thinning fluids is
strong under certain integrability assumptions about two components of the vorticity. In …

Regularity Criterion for 3D Shear-Thinning Fluids via One Component of Velocity | Applied
Mathematics & Optimization Skip to main content SpringerLink Account Menu Find a journal …

In this paper, we investigate the solvability of a boundary value problem for a heat and mass
transfer model with the spatially averaged Rayleigh function. The considered model …

The global solvability and local uniqueness of boundary value problem's solutions for
stationary magnetic hydrodynamic equations for heat conducting fluid with variable …