喷射沉积工艺的微观方面:在非正常冲击角度下液滴扩散和凝固的半解析模型

S. Johnson, J. Delplanque
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引用次数: 0

摘要

在热喷涂过程中,由于液滴在喷涂锥内分散或基材移动,液滴对目标基材的冲击很少是正常的。建立了冷基体非正常冲击后液滴扩散和凝固的模型。该模型以Madejski的能量守恒模型为基础,采用三维速度场,满足固体前缘无滑移条件、自由面无剪切条件和连续性方程。此外,本模型假定扩散液滴的形状具有非轴对称形状(边界半径和均匀高度)。假定斯特凡凝固。用机械能平衡来描述扩散液滴的变形。用改进的欧拉预测校正法对得到的积分微分方程进行数值求解。通过与已有的正常撞击情况下的节能模型对比,验证了该模型的有效性。结果表明,从法向轴测量,随着冲击角的增大,最终飞溅直径减小,扩散液滴的膨胀率减小。因此,随着冲击角度的增加,产生的冲击效率会降低。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Micro-Scale Aspects of Spray Deposition Processing: A Semi-Analytical Model for Droplet Spreading and Solidification at Off-Normal Impact Angles
Droplet impacts are rarely normal to the target substrate during thermal spray processing because of droplet dispersion in the spray cone or because the substrate is moving. A model for droplet spreading and solidification after off-normal impact on a cold substrate was developed. This model is based on Madejski’s energy conservation model but uses a three-dimensional velocity field, which satisfies the no slip condition at the solid front, the no shear condition at the free surface as well as the continuity equation. Furthermore, the present model assumes the shape of the spreading droplet to have a non-axisymmetric shape (limaçon perimeter and a uniform height). Stefan solidification is assumed. A mechanical energy balance is used to describe the deformation of the spreading droplet. The resulting integro-differential equation is solved numerically using a modified Euler predictor-corrector method. This model was validated by comparison with existing energy-conservation models in the case of normal impact. The results indicate both a decrease in the final splat diameter and a decrease in the expansion rate of the spreading droplet as the impact angle increases, as measured from the normal axis. The resulting impacts are therefore less efficient as the impact angle increases.
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