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Oscillations of a drop in aerodynamic levitation

机译:空气悬浮力下降的振荡

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The aim of this work is to model the axisymmetric small-amplitude oscillation modes of a liquid drop in aerodynamic levitation over a horizontal porous wall. In this objective, the boundary element method (BEM) was chosen to solve numerically the unsteady Stokes equations in the frequency domain. Arguments are presented to justify this choice. The use of this numerical method is quite original to describe coupled flows, such as those characterizing the levitation problem. A numerical tool, based on the BEM. was developed to perform the normal-mode analysis for the axisymmetric oscillations. The set of unsteady Stokes equations and boundary conditions governing the behavior of the fluids in both internal and external domains led to a linear homogeneous system with pulsation as a parameter. The eigenvalues of this system give the frequencies, while the associated eigenvectors provide the shapes of the oscillation modes. A sensitivity analysis was performed to choose the optimal values of the numerical parameters. Furthermore, the study of the influence of the physical parameters revealed the consistency of the modelization. At last, a comparison with experimental results proved to be satisfactory.
机译:这项工作的目的是对水平多孔壁上空气悬浮中液滴的轴对称小振幅振荡模式进行建模。在这个目标中,选择边界元方法(BEM)在频域中数值求解非定常斯托克斯方程。提出了论据以证明这一选择是正确的。使用这种数值方法来描述耦合流(例如表征悬浮问题的耦合流)非常原始。基于BEM的数值工具。开发用于执行轴对称振荡的正态分析。支配内部和外部域中流体行为的非定常斯托克斯方程和边界条件的集合导致了以脉冲为参数的线性均质系统。该系统的特征值给出频率,而相关的特征矢量提供振荡模式的形状。进行敏感性分析以选择数值参数的最佳值。此外,对物理参数影响的研究揭示了建模的一致性。最后,与实验结果进行比较证明是令人满意的。

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