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Numerical Solution of Steady Powell-Eyring Fluid over a Stretching Cylinder with Binary Chemical Reaction and Arrhenius Activation Energy

机译:具有二元化学反应的拉伸圆筒稳定鲍鱼液的数值解,Arrhenius激活能量

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The present work addresses the two-dimensional boundary layer flow of a Powell-Eyring fluid over a stretching cylinder with binary chemical reaction and Arrhenius Activation energy. Also, considered Cattaneo-Christov heat flux model in the place of conventional Fourier's law of heat conduction. Suitable transforms lead to strongly nonlinear differential equations, which are solved through R-K method along with shooting scheme. The effects of various parameters are shown graphically on velocity, temperature and concentration fields. The numerical values for skin friction({formula}), local Nusselt(Nu_xRe_x~(-1/2) X~(-1)) and Sherwood numbers (Sh_x Re_x~(-1/2)X~(-1)) are reported. A relative revision among the earlier published results and the present results for a special case is found to be in an excellent agreement. Rising the values of thermal relaxation time, reduces the temperature at near the cylinder due to domination of mixed convection in the flow.
机译:本作者通过具有二元化学反应和Arhenius激活能量的拉伸圆筒来解决鲍尔眼磨流体的二维边界层流动。此外,考虑到Cattaneo-Christov热量模型在传统的傅里叶的热传导定律中。合适的变换导致强烈的非线性微分方程,其通过R-K方法与拍摄方案一起解决。各种参数的效果在速度,温度和浓度场上以图形方式示出。皮肤摩擦({公式}),局部NUSERET(NU_XRE_X〜(-1/2)x〜(-1))和sherwood数字(sh_x re_x〜(-1/2)x〜(-1))的数值据报道。较早公布的结果中的相对修订以及特殊情况的现状结果是一个很好的协议。升高热弛豫时间值,降低了由于流动中混合对流的占状导致圆筒附近的温度。

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