纳米粒子在对流加热的外静止和内拉伸同轴圆柱体中的聚集运动学和纳米流体流动:受线性、非线性和二次热辐射的影响

K. Albalawi, K. Karthik, J. Madhu, Mona Bin-Asfour, B. Alkahtani, Ibtehal Alazman, R. N. Kumar
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引用次数: 0

摘要

本研究探讨了纳米粒子聚集和对流边界条件对通过具有辐射影响的同轴圆柱体的纳米流体流的影响。分析了线性、非线性和二次热辐射对纳米流体流动的影响。外圆柱体保持稳定,内圆柱体沿轴向水平变形,允许流体流动。通过使用相似变量,控制方程被转化为常微分方程(ODE)。随后,采用 Runge-Kutta-Fehlberg 四阶-五阶 (RKF-45) 方法求解简化的 ODE。图解显示了温度和速度曲线上几个非维度项的结果。比较了线性、二次和非线性热辐射对热剖面的影响。曲率参数的增加会增加速度和热剖面。辐射参数的增加加剧了温度曲线。随着辐射参数值的增加,热剖面也随之改善。辐射参数在流动区域产生热能,这就是温度场得到改善的原因。热比奥特数随着温度和热边界层厚度的增加而增加。与二次热辐射和非线性热辐射相比,线性热辐射的传热效果更好。
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Nanoparticle aggregation kinematics and nanofluid flow in convectively heated outer stationary and inner stretched coaxial cylinders: Influenced by linear, nonlinear, and quadratic thermal radiation
The consequence of nanoparticle aggregation and convective boundary condition on the nanofluid stream past the co-axial cylinder with radiation impact is investigated in the present examination. The influence of linear, nonlinear, and quadratic thermal radiation on the nanofluid flow is analyzed. The outer cylinder stays stable, while the inner cylinder deforms horizontally in the axial direction, allowing fluid to flow. By using similarity variables, the governing equations are transformed into ordinary differential equations (ODEs). Subsequently, the Runge–Kutta–Fehlberg fourth-fifth order (RKF-45) method is employed to solve the reduced ODEs. The upshot of several nondimensional terms on the temperature and velocity profiles is displayed with graphical representation. The comparison of linear, quadratic, and nonlinear thermal radiation on the thermal profile is illustrated. The upsurge in curvature parameter increases velocity and thermal profile. The increase in radiation parameter intensifies the temperature profile. The thermal profile improves with a rise in the values of radiation parameter. The radiation parameter generates thermal energy in the flow zone, which is why the temperature field has improved. The thermal Biot number exhibits an increasing response with temperature and thermal boundary layer thickness. The linear thermal radiation shows better heat transfer compared to quadratic and nonlinear thermal radiation.
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