Title of article :
Entropy Generation Analysis of NonNewtonian Fluid in Rotational Flow
Author/Authors :
Kosarineia ، Abbas - Islamic Azad University
Pages :
12
From page :
133
To page :
144
Abstract :
The entropy generation analysis of nonNewtonian fluid in rotational flow between two concentric cylinders is examined when the outer cylinder is fixed and the inner cylinder is revolved with a constant angular speed. The viscosity of nonNewtonian fluid is considered at the same time interdependent on temperature and shear rate. The Nahme law and Carreau equation are used to modeling dependence of viscosity on temperature and shear rate, respectively. The viscous dissipation term is adding elaboration to the formerly highly associate set of governing motion and energy equations. The perturbation method has been applied for the highly nonlinear governing equations of base flow and found an approximate solution for narrowed gap limit. The effect of characteristic parameter such as Brinkman number and Deborah number on the entropy generation analysis is investigated. The overall entropy generation number decays in the radial direction from rotating inner cylinder to stationary outer cylinder. The results show that overall rate of entropy generation enhances within flow domain as increasing in Brinkman number. It, however, declines with enhancing Deborah number. The reason for this is very clear, the pseudo plastic fluid between concentric cylinders is heated as Brinkman number increases due to frictional dissipation and it is cooled as Deborah number increases which is due to the elasticity behavior of the fluid. Therefore, to minimize entropy need to be controlled Brinkman number and Deborah number.
Keywords :
Rotational Flow , Entropy generation , Deborah number , Nonlinear Equations , Perturbation Method
Journal title :
Journal of Computational and Applied Research in Mechanical Engineering
Serial Year :
2019
Journal title :
Journal of Computational and Applied Research in Mechanical Engineering
Record number :
2450637
Link To Document :
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