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首页> 外文期刊>Canadian Journal of Physics >Non-similar solution of free convective flow of power law nanofluids in porous medium along a vertical cone and plate with thermal and mass convective boundary conditions
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Non-similar solution of free convective flow of power law nanofluids in porous medium along a vertical cone and plate with thermal and mass convective boundary conditions

机译:幂律纳米流体在多孔介质中沿垂直锥和板的热和质量对流边界条件的自由对流的非相似解

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This paper investigates non-similar solution of free convective boundary layer flow of a viscous incompressible fluid along a vertical cone and plate embedded in a Darcian porous medium filled with power law non-Newtonian nanofluids. The effects of the thermal and mass convective boundary conditions are taken into account, which makes the present analysis practically applicable. The governing boundary layer equations are converted into a system of non-similar differential equations by using suitable transformations before being solved numerically. The effects of the controlling parameters on the dimension-less velocity, temperature, nanoparticle volume fraction, and the local Nusselt and Sherwood numbers are reported. It is found that the velocity, temperature, and concentration increase with mass transfer velocity for both the vertical plate and cone. Further, the velocity reduces whilst the temperature and concentration increase with increasing buoyancy ratio parameter for all three types of nanofluids in the case of both geometries. The local Nusselt and the local Sherwood numbers are found to be higher for dilatant nanofluids than pseudoplastic nanofluids and Newtonian fluids in each case. The numerical results for special cases are compared with the published data and an excellent agreement has been found.
机译:本文研究了粘性不可压缩流体沿垂直锥和平板的自由对流边界层流的非相似解,该锥和平板嵌入填充有幂律非牛顿纳米流体的达尔西多孔介质中。考虑到热对流边界条件和质量对流边界条件的影响,这使得本分析在实际中可以应用。在进行数值求解之前,通过使用适当的转换将控制边界层方程转换为非相似微分方程组。报告了控制参数对无量纲速度,温度,纳米颗粒体积分数以及局部Nusselt和Sherwood数的影响。发现垂直板和圆锥体的速度,温度和浓度均随传质速度而增加。此外,在两种几何形状的情况下,对于所有三种类型的纳米流体,速度随着温度和浓度的增加而随着浮力比参数的增加而增加。发现在每种情况下,膨胀纳米流体的局部Nusselt数和局部Sherwood数均高于假塑性纳米流体和牛顿流体。将特殊情况下的数值结果与已发布的数据进行了比较,发现了一个很好的一致性。

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