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Magnetohydrodynamics (MHD) flow of a tangent hyperbolic fluid with nanoparticles past a stretching sheet with second order slip and convective boundary condition

机译:具有纳米颗粒的双曲正切双曲线流过具有二阶滑移和对流边界条件的拉伸片的磁流体动力学(MHD)流

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This article presents the effect of thermal radiation on magnetohydrodynamic flow of tangent hyperbolic fluid with nanoparticle past an enlarging sheet with second order slip and convective boundary condition. Condition of zero normal flux of nanoparticles at the wall is used for the concentration boundary condition, which is the current topic that have yet to be studied extensively. The solution for the velocity, temperature and nanoparticle concentration is governed by parameters viz. power-law index (n), Weissenberg number We, Biot number Bi, Prandtl number Pr, velocity slip parameters δ and γ , Lewis number Le, Brownian motion parameter Nb and the thermophoresis parameter Nt. Similarity transformation is used to metamorphosed the governing non-linear boundary-value problem into coupled higher order non-linear ordinary differential equation. The succeeding equations were numerically solved using the function bvp4c from the matlab for different values of emerging parameters. Numerical results are deliberated through graphs and tables for velocity, temperature, concentration, the skin friction coefficient and local Nusselt number. The results designate that the skin friction coefficient C f deplete as the values of Weissenberg number We, slip parameters γ and δ upturn and it rises as the values of power-law index n increase. The local Nusselt number - θ ′ ( 0 ) decreases as slip parameters γ and δ , radiation parameter Nr, Weissenberg number We, thermophoresis parameter Nt and power-law index n increase. However, the local Nusselt number increases as the Biot number Bi increase.
机译:本文介绍了热辐射对正切双曲线流体的磁流体动力学流的影响,该切线双曲流体具有经过二阶滑移和对流边界条件的纳米片通过扩大片。纳米粒子在壁处的法向通量为零的条件被用作浓度边界条件,这是目前尚未广泛研究的课题。速度,温度和纳米粒子浓度的解决方案由参数viz控制。幂律指数(n),魏森伯格数We,比奥数Bi,普朗特数Pr,速度滑移参数δ和γ,路易斯数Le,布朗运动参数Nb和热泳参数Nt。利用相似度变换将控制非线性边值问题变形为耦合的高阶非线性常微分方程。使用来自matlab的函数bvp4c对新兴参数的不同值进行数值求解。通过图形和表格讨论速度,温度,浓度,皮肤摩擦系数和局部Nusselt数的数值结果。结果表明,皮肤摩擦系数C f随Weissenberg数We的值,滑动参数γ和δ上倾而减小,并且随幂律指数n的增大而增大。随滑移参数γ和δ,辐射参数Nr,魏森伯格数We,热泳参数Nt和幂律指数n的增加,局部Nusselt数-θ'(0)减小。然而,随着毕奥数Bi的增加,局部努塞尔特数也增加。

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