首页> 外文期刊>Journal of thermal analysis and calorimetry >Numerical spectral examination of EMHD mixed convective flow of second-grade nanofluid towards a vertical Riga plate using an advanced version of the revised Buongiorno's nanofluid model
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Numerical spectral examination of EMHD mixed convective flow of second-grade nanofluid towards a vertical Riga plate using an advanced version of the revised Buongiorno's nanofluid model

机译:经修订的Buongiorno纳米流体模型的先进版本朝向垂直RiGA板朝向垂直RiGA板的EMHD混合对流流动的数值光谱检查

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Present communication aims to determine the impact of Cattaneo-Christov model and convective boundary on second-grade nanofluid flow alongside a Riga pattern. Zero mass flux is accounted at the solid surface of Riga pattern such that the fraction of nanoparticles maintains itself on strong retardation. The impact of Lorentz forces generated by Riga pate is also an important aspect of the study. The governing nonlinear problem is converted into ordinary problems via suitably adjusted transformations. Spectral local linearization method has been incorporated to find the solutions of the nonlinear problems. Variation in horizontal movement of the nanofluid, thermal distribution and concentration distribution of the nanoparticles has been noted for various fluid parameters. The results are plotted graphically. Outcomes indicate that the horizontal movement gains enhancement for elevated values of modified Hartman factor. Thermal state of the nanofluid and concentration of nanoparticles receive reduction for incremental values of relaxation time parameters. Numerical results for skin friction and heat flux have been reported in tabular form. The CPU run time and residual error are obtained to check the efficiency of the method used for finding the solution.
机译:本通讯旨在确定卡塔尼奥-克里斯托夫模型和对流边界对沿里加模式的二级纳米流体流动的影响。在里加图案的固体表面,质量通量为零,因此纳米颗粒的部分保持强延迟。里加帕特产生的洛伦兹力的影响也是该研究的一个重要方面。通过适当调整变换,将控制非线性问题转化为一般问题。采用谱局部线性化方法求解非线性问题。在不同的流体参数下,纳米流体的水平运动、纳米颗粒的热分布和浓度分布发生了变化。结果以图形方式绘制。结果表明,水平运动随着修正哈特曼因子值的升高而增强。随着弛豫时间参数的增加,纳米流体的热状态和纳米颗粒的浓度降低。表面摩擦和热流的数值结果以表格形式报告。通过计算CPU运行时间和残差来检验求解方法的效率。

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