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Evolution of a Small Sphericity Distortion of a Vapor Bubble During Its Supercompression

机译:蒸汽泡超压缩过程中小球度畸变的演变

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The possibility of using two models to study the evolution and maximum increase in anlpli-tude ()Ismail distortions of sphericity ()la bubble during its strong compression in a liquid is investigated. The investigation is performed in the conditions of experiments On acoustic cavitation of deu-termed acetone. The first (fully hydrodynamic) model is based on the two-dimensional equations of gas dynamics. It is valid in every stage of the bubble compression. Hut its use takes up a lot of computational time. The second (simplified) model is derived by splitting the liquid and vapor motion into a spherical part and its small nonspherical perturbation. To describe the spherical component, a one-dimensional version oldie two-dimensional model is used in this The advantage of the simplified model over the full one is its much lower consumption of computational time. At the same time, the evolution of the nonspherical perturbation in this model is described by utilizing a number of assumptions, validity of which is justified only at the initial stage of the bubble compression. It is therefore logical to apply the simplified model at the initial low-speed stage of the bubble compression, while the full hydrodynamic one is applied at its final high-speed stage. It has been shown that such a combination allows one to significantly reduce the computational time. It has been found that the simplified model alone can be used to evaluate the maximum increase of the amplitude of smail sphericity distortions of a bubble during its compression.
机译:研究了使用两个模型研究球形()la气泡在液体中强烈压缩期间的演变和最大增加的可能性。这项研究是在实验性条件下对丙酮进行空化实验的条件下进行的。第一个(完全流体动力学)模型基于气体动力学的二维方程。它在气泡压缩的每个阶段均有效。小屋的使用占用了大量的计算时间。第二个(简化的)模型是通过将液体和蒸汽的运动分为球形部分及其较小的非球形扰动而得出的。为了描述球面分量,在此使用一维版本的老式二维模型。简化模型相对于完整模型的优势在于其计算时间的消耗低得多。同时,利用许多假设描述了该模型中非球面扰动的演变,其有效性仅在气泡压缩的初始阶段是合理的。因此,在气泡压缩的初始低速阶段应用简化模型是合乎逻辑的,而在其最终的高速阶段则应用完整的流体动力学模型。已经表明,这样的组合可以显着减少计算时间。已经发现,单独的简化模型可以用于评估气泡压缩期间气泡的球形球形畸变的幅度的最大增加。

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