Abstract Numerical analysis is performed for incompressible Maxwell fluid model flow under the implications of thermophoresis and Cattaneo-Christov theory. Fluid motion is initiated by spinning of the disk. The system that comprises differential equations of partial derivatives is remodel into the system of differential equations by similarity transformations and then solved through Runge-Kutta-4 with shooting technique. The physical parameters, which emerging from derived system are discussed in graphical formats. An excellent proficiency of numerical process is analyzed by comparing the results with available literature in limiting scenario. The radial velocity initially improved and then declined by incrementing the Deborah number values. Further, it is executed that the azimuthal velocity field decays for higher magnetic parameter and Deborah number.

中文翻译：

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在热泳粒子运动下强制对流麦克斯韦流体流过旋转盘

摘要 在热泳和Cattaneo-Christov 理论的影响下，对不可压缩的麦克斯韦流体模型流动进行了数值分析。流体运动由盘的旋转开始。由偏导数微分方程组组成的系统通过相似变换重构为微分方程组，然后用射击技术通过Runge-Kutta-4求解。从派生系统中出现的物理参数以图形格式进行讨论。通过将结果与限制场景中的可用文献进行比较，分析了数值过程的出色熟练程度。径向速度最初提高，然后通过增加 Deborah 数值而下降。更多，