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首页> 外文期刊>Computational Materials Science >Controlling bubble coalescence in metallic foams: A simple phase field-based approach
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Controlling bubble coalescence in metallic foams: A simple phase field-based approach

机译:控制金属泡沫中的气泡聚结:一种简单的基于阶段的方法

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The phase-field method is used as a basis to develop a strictly mass conserving, yet simple, model for simulation of two-phase flow. The model is aimed to be applied for the study of structure evolution in metallic foams. In this regard, the critical issue is to control the rate of bubble coalescence compared to concurrent processes such as their rearrangement due to fluid motion. In the present model, this is achieved by tuning the interface energy as a free parameter. The model is validated by a number of benchmark tests. First, stability of a two dimensional bubble is investigated by the Young-Laplace law for different values of the interface energy. Then, the coalescence of two bubbles is simulated until the system reaches equilibrium with a circular shape. To address the major capability of the present model for the formation of foam structure, the bubble coalescence is simulated for various values of interface energy in order to slow down the merging process. These simulations are repeated in the presence of a rotational flow to highlight the fact that the model allows to suppress the coalescence process compared to the motion of bubbles relative to each other. Moreover, since density is treated as an auxiliary variable "slaved" to the volume occupied by a given phase, the present model allows realization of arbitrarily large liquid-gas density ratios. This property is demonstrated by simulation of a system with rho(l)/rho g = 10, 000.
机译:相场方法用作开发严格质量保守,但简单,模拟两相流的基础。该模型旨在应用于金属泡沫结构演化研究。在这方面,与并发过程相比,临界问题是控制泡沫聚结的速率,例如由于流体运动引起的诸如其重排。在本模型中,通过将界面能量调整为自由参数来实现这一点。该模型由许多基准测试验证。首先,由幼拉法律研究了二维气泡的稳定性,用于界面能量的不同值。然后,模拟两个气泡的聚结,直到系统达到圆形形状的平衡。为了解决本发明模型的主要能力,用于形成泡沫结构的形成,模拟泡沫聚结以促进界面能量的各种值,以减慢合并过程。这些模拟在存在旋转流动时重复,以突出模型允许与彼此相对于气泡的运动相比抑制聚结过程的事实。此外,由于密度被视为辅助变量“跃升”到给定相位占据的体积,所以本模型允许实现任意大的液气密度比。通过模拟具有rho(l)/ rho g = 10,000的系统的系统来证明该属性。

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