首页> 外文期刊>European Physical Journal Plus >Multiple solutions in MHD flow and heat transfer of Sisko fluid containing nanoparticles migration with a convective boundary condition: Critical points
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Multiple solutions in MHD flow and heat transfer of Sisko fluid containing nanoparticles migration with a convective boundary condition: Critical points

机译:具有对流边界条件的含纳米颗粒迁移的Sisko流体的MHD流动和传热的多种解决方案:临界点

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摘要

The motivation behind the present analysis is to focus on magneto-hydrodynamic flow and heat transfer characteristics of non-Newtonian fluid (Sisko fluid) past a permeable nonlinear shrinking sheet utilizing nanoparticles involving convective boundary condition. The non-homogenous nanofluid transport model considering the effect of Brownian motion, thermophoresis, suction/injection and no nanoparticle flux at the sheet with convective boundary condition has been solved numerically by the RKF45 method with shooting technique. Critical points for various pertinent parameters are evaluated in this study. The dual solutions ( both first and second solutions) are captured in certain range of material constant (-infinity < A < A(c)), power-law index (n(c) < n < infinity), mass transfer parameter (s(c) < s < infinity) and shrinking parameter (chi(c) < chi < 0). For both the branches (upper and lower branch), the rate of heat transfer is an increasing function of the power-law index, Prandtl number and Biot number, whereas it is a decreasing function of the material constant and thermophoresis parameter.
机译:本分析背后的动机是着眼于非牛顿流体(Sisko流体)经过涉及对流边界条件的纳米颗粒的可渗透非线性收缩片材的磁流体流动和传热特性。通过对射边界条件的RKF45方法,数值求解了考虑布朗运动,热泳,吸引/注入且无纳米颗粒通量的非均匀纳米流体输运模型。在这项研究中评估了各种相关参数的临界点。对偶溶液(第一溶液和第二溶液)都在一定范围的材料常数(-无穷大

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