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Flow, deformation, stress and failure in solidifying coatings.

机译:固化涂层的流动,变形,应力和破坏。

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As a coating solidifies by drying or curing, it tends to shrink. In early stages it is liquid enough that any stress is rapidly relieved by viscous flow. In later stages it becomes solid enough to support elastic stress, which results from shrinkage inhibited by adherence to the substrate. Stress can relax by viscous creep of the stress-free state. Thus the stress level is an outcome of competing shrinkage and relaxation.; The one-dimensional model of drying a uniform planar coating has been developed to cover liquid deformation as well as diffusion and solid deformation. Propagation of the solidification front an yielding front downward into a drying coating is an output of the model. The model shows the effects of temperature, humidity, plasticizer, and yield stress level on stress development and relaxation. In-plane stress predictions compare well with measurements. The stress development in drying fibers and spheres after solidification has also been studied.; A two-dimensional model of the early stages has been developed by coupling the Navier-Stokes system with the equations of Fickian diffusion and mass transfer in the overlying gas. Computer-aided solutions show how solvent concentration, pressure, viscous stress and surface topography evolve as a coating dries.; In the later stages, Fickian diffusion and mass transfer are coupled with elasto-viscoplasticity. Predictions show that upon solidification, the highest stresses occur at the free surface. Stresses in a single-layer coating on a rigid substrate are highly concentrated near the edges of the coating and near crack tips if there are any at the edges or on the free surface. High stresses at such crack tips provide the driving force for edge delamination and crack propagation.; Cracking and edge delamination in an elastic coating have been modeled with theoretical fracture mechanics. In the model, the energy release rate in both delamination and surface cracking are computed at different crack lengths. In both cases, results show that thicker coatings give larger energy release rate and thus are more vulnerable to cracking. The results also explain why there can be a critical coating thickness (CCT), the maximum thickness of coating that can remain crack-free.
机译:当涂层通过干燥或固化而固化时,它倾向于收缩。在早期阶段,它足够液化,因此粘性流可迅速缓解任何应力。在随后的阶段中,它变得足够牢固以支撑弹性应力,该弹性应力是由于粘附在基材上而抑制收缩所导致的。应力可以通过无应力状态的粘性蠕变而松弛。因此,压力水平是竞争性收缩和松弛的结果。已经开发了干燥均匀的平面涂层的一维模型,以涵盖液体变形以及扩散和固体变形。该模型的输出是将固化前沿向后延伸到干燥涂层中。该模型显示了温度,湿度,增塑剂和屈服应力水平对应力形成和松弛的影响。面内应力预测与测量结果很好地比较。还研究了固化后干燥纤维和球体中的应力发展。通过将Navier-Stokes系统与上覆气体中的Fickian扩散和质量转移方程耦合,开发了早期阶段的二维模型。计算机辅助解决方案显示了随着涂料干燥,溶剂浓度,压力,粘性应力和表面形貌如何变化。在后期阶段,Fickian扩散和传质与弹黏塑性耦合。预测表明,凝固后,最大应力出现在自由表面。刚性基材上的单层涂层中的应力高度集中在涂层边缘附近和裂纹尖端附近(如果边缘或自由表面上有裂纹)。在这样的裂纹尖端处的高应力为边缘分层和裂纹扩展提供了驱动力。弹性涂层中的裂纹和边缘分层已通过理论断裂力学进行了建模。在模型中,在不同的裂纹长度下计算了分层和表面裂纹中的能量释放率。在这两种情况下,结果均表明,较厚的涂层具有更大的能量释放速率,因此更容易破裂。结果也解释了为什么会有临界涂层厚度(CCT),即可以保持无裂纹的最大涂层厚度。

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