The purpose of this investigation is to examine the effect of MHD on steady 2D transport of $C_6{H}_{9}Na{O}_7\left(SA\right)MWCNT\&C_6{H}_{9}Na{O}_7\left(SA\right)SWCNT$ nanofluids over a quadratic stretching surface with velocity slip conditions. Non-linear thermal radiation, melting phenomenon and CCHF model are also employed. Carbon nanotubes (CNTs) are taken as nanomaterials in this study which are then submerged in the base-fluid. Carbon nanotubes can effectively increase the thermal efficiency and the mechanical characteristics of the working liquid. The CNTs used in the presented research are thus studied with considerable potential for thermal applications. The mathematical expressions of the nano-fluid problem in state of PDEs are overset in the dimensionless ODEs by utilizing suitable variables. The numerical and graphical outcomes of the flow and thermal transport are investigated by utilizing the proficiency of the bvp4c technique (Labotto IIIA formula) in MATLAB. Furthermore, the rheological behavior of pertinent parameters is analyzed against the flow and thermal fields.

本研究的目的是检查 MHD 对稳定二维传输的影响 $C_6{H}_{9}N\mathrm{一种}{哦}_7\left(秒\mathrm{一种}\right)米宽CN吨\&C_6{H}_{9}N\mathrm{一种}{哦}_7\left(秒\mathrm{一种}\right)秒宽CN吨$具有速度滑移条件的二次拉伸表面上的纳米流体。还采用了非线性热辐射、熔化现象和 CCHF 模型。在本研究中，碳纳米管 (CNT) 被视为纳米材料，然后将其浸入基液中。碳纳米管可以有效提高工作液的热效率和机械特性。因此，研究中使用的碳纳米管具有相当大的热应用潜力。通过利用适当的变量，在无量纲常微分方程中，偏微分方程状态下的纳米流体问题的数学表达式被叠加。利用 MATLAB 中 bvp4c 技术（Labotto IIIA 公式）的熟练程度，研究了流动和热传输的数值和图形结果。此外，