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Modeling of the non-isothermal liquid droplet impact on a heated solid substrate with heterogeneous wettability

机译:非等温液滴对均质润湿性对加热的固体基材的影响的建模

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A comprehensive numerical investigation on the impingement and spreading of a non-isothermal liquid droplet on a solid substrate with heterogeneous wettability is presented in this work. The time-dependent incompressible Navier-Stokes equations are used to describe the fluid flow in the liquid droplet, whereas the heat transfer in the moving droplet and in the solid substrate is described by the energy equation. The arbitrary Lagrangian-Eulerian (ALE) formulation with finite elements is used to solve the time-dependent incompressible Navier-Stokes equation and the energy equation in the time-dependent moving domain. Moreover, the Marangoni convection is included in the variational form of the Navier-Stokes equations without calculating the partial derivatives of the temperature on the free surface. The heterogeneous wettability is incorporated into the numerical model by defining a space-dependent contact angle. An array of simulations for droplet impingement on a heated solid substrate with circular patterned heterogeneous wettability are presented. The numerical study includes the influence of wettability contrast, pattern diameter, Reynolds number and Weber number on the confinement of the spreading droplet within the inner region, which is more wettable than the outer region. Also, the influence of these parameters on the total heat transfer from the solid substrate to the liquid droplet is examined. We observe that the equilibrium position depends on the wettability contrast and the diameter of the inner surface. Consequently, the heat transfer is more when the wettability contrast is small and/or the diameter of inner region is large. The influence of the Weber number on the total heat transfer is more compared to the Reynolds number, and the total heat transfer increases when the Weber number increases.
机译:本文对非等温液滴在具有不均匀润湿性的固体基质上的撞击和散布进行了全面的数值研究。时间相关的不可压缩的Navier-Stokes方程用于描述液滴中的流体流动,而运动的液滴和固体基质中的传热则由能量方程来描述。带有有限元的任意Lagrangian-Eulerian(ALE)公式用于求解时变运动域中与时间有关的不可压缩Navier-Stokes方程和能量方程。此外,Marangoni对流包含在Navier-Stokes方程的变分形式中,而无需计算自由表面上的温度偏导数。通过定义与空间有关的接触角,将非均质润湿性结合到数值模型中。提出了一系列模拟的液滴滴在加热的固体基材上的圆形图案异质润湿性的模拟。数值研究包括润湿性对比,图案直径,雷诺数和韦伯数对内部区域内散布液滴分布的影响,内部区域比外部区域更易润湿。而且,检查了这些参数对从固体基质到液滴的总热传递的影响。我们观察到平衡位置取决于润湿性对比和内表面直径。因此,当润湿性对比度小和/或内部区域的直径大时,热传递更多。与雷诺数相比,韦伯数对总传热的影响更大,当韦伯数增加时,总传热也会增加。

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