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首页> 外文期刊>Numerical Methods for Partial Differential Equations: An International Journal >Unsteady heat and mass transfer over a vertical stretching sheet in a parallel free stream with variable wall temperature and concentration
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Unsteady heat and mass transfer over a vertical stretching sheet in a parallel free stream with variable wall temperature and concentration

机译:壁温和浓度可变的平行自由流中垂直拉伸片材上的不稳定传热和传质

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Our aim in this article is to investigate numerically the unsteady two-dimensional mixed convection flow along a vertical semi-infinite stretching sheet in a parallel free stream with a power-law wall temperature and concentration distributions of the form T _w (x) = T _∞ + Ax ~(2m-1) and C _w (x) = C _∞ + Bx ~(2m-1), where A, B and m are constants. The unsteadiness in the flow is caused by the time dependent stretching sheet as well as by the free stream velocity. The governing nonlinear partial differential equations in the velocity, temperature and concentration fields are written in nondimensional form using suitable transformations. The final set of resulting coupled nonlinear partial differential equations is solved using an implicit finite-difference scheme in combination with a quasi-linearization technique. The effects of various governing parameters on the velocity, temperature and concentration profiles as well as on the skin friction coefficient, local Nusseltnumber and local Sherwood number are presented and discussed in details. The computed numerically results are compared with previously reported work and are found to be in excellent agreement.
机译:本文的目的是对平行自由流中沿垂直半无限拉伸片的非定常二维混合对流进行数值研究,其幂律壁温度和浓度分布形式为T _w(x)= T _∞+ Ax〜(2m-1)和C _w(x)= C_∞+ Bx〜(2m-1),其中A,B和m为常数。流动中的不稳定是由时间相关的拉伸片以及自由流速度引起的。速度,温度和浓度场中控制的非线性偏微分方程是使用适当的变换以无量纲形式编写的。使用隐式有限差分方案结合准线性化技术来求解最终的耦合非线性偏微分方程组的最终集合。提出并详细讨论了各种控制参数对速度,温度和浓度分布以及对皮肤摩擦系数,局部Nusselt数和局部Sherwood数的影响。将计算得出的数值结果与以前报告的工作进行比较,发现结果非常吻合。

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