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Numerical solution of power law fluids flow and heat transfer with a magnetic field in a rectangular duct

机译:幂律流体在矩形管道中通过磁场的流动和传热的数值解

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The steady laminar flow and heat transfer of an incompressible, electrically conducting, power law non-Newtonian fluids in a rectangular duct are studied in the presence of an external uniform magnetic field. The momentum and energy equations are solved iteratively using a finite difference method. Two cases of the thermal boundary conditions are considered; (1) T thermal boundary condition "constant temperature at the wall" and (2) H{sub}2 thermal boundary condition "constant heat flux at the wall". The viscous and Joule dissipations are taken into consideration in the energy equation. A numerical solution for the governing partial differential equations is developed and the influence of the magnetic field on the velocity distribution, the friction factor and the average Nusselt number are discussed.
机译:在外部均匀磁场存在下,研究了矩形管道中不可压缩的导电幂律非牛顿流体的稳定层流和热传递。动量和能量方程使用有限差分法迭代求解。考虑了两种情况的热边界条件。 (1)T热边界条件“壁处的恒定温度”和(2)H {sub} 2热边界条件“壁处的恒定热通量”。能量方程中考虑了粘性和焦耳耗散。提出了控制偏微分方程的数值解,并讨论了磁场对速度分布,摩擦系数和平均努塞尔数的影响。

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