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The motions and wave fields produced by an ellipse moving through a stratified fluid.

机译:椭圆运动通过分层流体产生的运动和波场。

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Solid-fluid interactions are ubiquitous in nature, from leaves falling from trees to fish swimming in the ocean. This dissertation examines a certain class of these interactions, namely asymmetric objects moving through stratified fluids. In the first part, the equations of motion are derived and subsequently solved for a displaced neutrally buoyant ellipse of varying aspect ratio. This is accomplished by using a spectral numerical algorithm, although in certain specific cases the equations can also be solved analytically using Laplace transform techniques. Experiments are conducted to which these analytical and numerical results are compared. General quantitative agreement is observed between the two sets of data. The discrepancies which are observed are consistent with both previous research and expectation. In the second part, the focus is shifted from the solid to the fluid, as the primary concern is now the wave field produced by these moving bodies. The spectral method developed in the first part is easily adapted to this second situation, in which the drag forces on the solid are also easily extracted. The results from this section are compared to previous results, and match very well. The results are then expanded to cases which have not been previously studied.
机译:从树上掉下的叶子到海洋中游动的鱼,固液相互作用在自然界无处不在。本文研究了这些相互作用的一类,即非对称物体在分层流体中的运动。在第一部分中,导出了运动方程,并随后针对变化的长宽比的中性浮力椭圆进行了求解。这可以通过使用频谱数值算法来完成,尽管在某些特定情况下,也可以使用拉普拉斯变换技术来解析求解方程。进行了实验,将这些分析和数值结果进行了比较。在两组数据之间观察到一般的定量一致性。所观察到的差异与先前的研究和预期均一致。在第二部分中,焦点从固体转移到流体,因为现在主要关注的是这些移动体产生的波场。在第一部分中开发的光谱方法很容易适应第二种情况,其中也很容易提取出固体上的阻力。将本节中的结果与以前的结果进行比较,并且非常匹配。然后将结果扩展到以前没有研究过的案例。

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