
This article aims to study Newtonian fluid flow modeling and simulation through a rectangular channel embedded in a semicircular cylinder with the range of Reynolds number from 100 to 1500. The fluid is considered as laminar and Newtonian, and the problem is time independent. A numerical procedure of finite element’s least Square technique is implemented through COMSOL multiphysics 5.4. The problem is validated through asymptotic solution governed through the screen boundary condition. The vortex length of the recirculating region formed at the back of the cylinder and orientation of velocity field and pressure will be discussed by three horizontal and four vertical lines along the recirculating region in terms of Reynolds number. It was found that the two vortices of unequal size have appeared and the lengths of these vortices are increased with the increase Reynolds number. Also, the empirical equations through the linear regression procedure were determined for those vortices. The orientation of the velocity magnitude as well as pressure along the lines passing through the center of upper and lower vortices are the same.
Finite element method, Newtonian fluid, Fluid-Structure Interaction, vortex length, Turbulent Flows and Vortex Dynamics, Computational Mechanics, Cylinder, Geometry, Fluid Mechanics, Mechanics, Laminar flow, Reynolds number, least squares finite element method, Engineering, Fluid dynamics, recirculation, QA1-939, FOS: Mathematics, Classical mechanics, Physics, Multiphysics, Flow Control, Reynolds Number Scaling, Turbulence, Analysis and Control of Axially Moving Dynamics, Control and Systems Engineering, Physical Sciences, linear regression, Vortex-Induced Vibrations in Fluid Flow, Thermodynamics, Turbulent Flows, Viscous vortex flows, Vortex, Mathematics, Finite element methods applied to problems in fluid mechanics
Finite element method, Newtonian fluid, Fluid-Structure Interaction, vortex length, Turbulent Flows and Vortex Dynamics, Computational Mechanics, Cylinder, Geometry, Fluid Mechanics, Mechanics, Laminar flow, Reynolds number, least squares finite element method, Engineering, Fluid dynamics, recirculation, QA1-939, FOS: Mathematics, Classical mechanics, Physics, Multiphysics, Flow Control, Reynolds Number Scaling, Turbulence, Analysis and Control of Axially Moving Dynamics, Control and Systems Engineering, Physical Sciences, linear regression, Vortex-Induced Vibrations in Fluid Flow, Thermodynamics, Turbulent Flows, Viscous vortex flows, Vortex, Mathematics, Finite element methods applied to problems in fluid mechanics
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