Polarization force driven FHD flow over a permeable disc with geothermal viscosity.

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Bibliographic Details
Title: Polarization force driven FHD flow over a permeable disc with geothermal viscosity.
Authors: Ram, Paras1 (AUTHOR) parasramnitkkr@gmail.com, Kumar, Pulkit1 (AUTHOR)
Source: Modern Physics Letters B. 8/30/2025, Vol. 39 Issue 24, p1-18. 18p.
Subjects: Equations of motion, Boundary layer (Aerodynamics), Heat radiation & absorption, Radiation, Partial differential equations
Abstract: In this paper, we investigate the Bödewadt boundary layer flow of ferrous oxide-based electrically non-conducting Nanofluid considering the influence of thermal radiation and viscous dissipation over a permeable disc with slip conditions. Here, viscosity is taken as a function of temperature and depth. The equation of energy incorporates the radiative heat flux as described by the Rosseland approximation. The Von Kármán Model alters the constitutive nonlinear coupled partial differential equations of motion, which include slip boundary conditions. The final system of equations in PDE is solved computationally using a shooting approach in MATLAB with ode45, and the results are elucidated, through graphs and tables. The effects of all the above-considered physical entities including the geothermal viscosity on the velocity profile and temperature distribution over the disc are examined. An exhaustive analysis of all the above-investigated results is presented for the record. It is observed that the geothermal viscosity with considered boundary conditions retards the motion of the fluid causing decay in the net molecular movement and the thermal diffusion. [ABSTRACT FROM AUTHOR]
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Database: Engineering Source
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Abstract:In this paper, we investigate the Bödewadt boundary layer flow of ferrous oxide-based electrically non-conducting Nanofluid considering the influence of thermal radiation and viscous dissipation over a permeable disc with slip conditions. Here, viscosity is taken as a function of temperature and depth. The equation of energy incorporates the radiative heat flux as described by the Rosseland approximation. The Von Kármán Model alters the constitutive nonlinear coupled partial differential equations of motion, which include slip boundary conditions. The final system of equations in PDE is solved computationally using a shooting approach in MATLAB with ode45, and the results are elucidated, through graphs and tables. The effects of all the above-considered physical entities including the geothermal viscosity on the velocity profile and temperature distribution over the disc are examined. An exhaustive analysis of all the above-investigated results is presented for the record. It is observed that the geothermal viscosity with considered boundary conditions retards the motion of the fluid causing decay in the net molecular movement and the thermal diffusion. [ABSTRACT FROM AUTHOR]
ISSN:02179849
DOI:10.1142/S0217984925500940