死水的不朽科学:内波阻力对水下传播体的影响

M. Danieletto, Justin M. Brown, T. Radko
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引用次数: 2

摘要

背景:阻力评估和预测是最大限度地提高船舶效率的组成部分。然而,流体对物体施加的总力是很难预测的。死水现象是一种阻力来源,人们对穿越分层水域的船只的影响知之甚少。它代表了由身体本身产生的内波引起的阻力的急剧增加。这一现象已在文献中分别对水面和水下船舶进行了研究,但很少有人对两者进行直接比较。方法:通过比较分层和非分层流体中水下体和水面体的实验结果,研究了死水效应。为了做到这一点,我们用恒定的力拖曳一个圆柱体通过一个水箱,直到被拖曳物体的速度变得均匀,当阻力与拖曳力平衡时。对于每个场景,我们使用了四种不同的拖曳力。结果:通过比较每一种情况下测量的阻力系数,我们发现分层对阻力系数的贡献对于水面和水下物体是相当的。在这些实验中,分层引起的阻力系数变化总是正的,但在低于系统最大相速度的速度下,阻力系数的变化要大得多。结论:这意味着死水对阻力系数的影响并不取决于船体的位置,这是确定船舶运输效率最高的深度的重要考虑因素。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
The Immortal Science of Dead Water: Effects of Internal Wave Drag on Propagating Submerged Bodies
Background: Drag evaluation and prediction are integral to maximizing the efficiency of nautical vehicles. Yet, the total force exerted by a fluid on a body is difficult to predict. One source of drag that remains poorly understood with significant effects for vessels traversing stratified waters is the dead-water phenomenon. It represents the dramatic increase in drag associated with internal waves created by the body itself. This phenomenon has been studied in the literature for surface and submerged vessels separately, but little attention has been given to directly comparing the two. Methods: Our research investigates the dead-water effects by comparing laboratory outcomes for both submerged and surface body experiments in stratified and unstratified fluids. To do this, we tow a cylindrical body with a constant force through a tank of water until the velocity of the towed object becomes uniform, when the drag force balances the towing force. For each scenario, we used four different towing forces. Results: By comparing the drag coefficient measured in each case, we find that the stratified contribution to the drag coefficient is comparable for surface and submerged bodies. The change in the drag coefficient caused by stratification is always positive in these experiments but is much larger for speeds lower than the maximum phase speed of the system. Conclusions: This implies that the dead water modification to the drag coefficient does not depend on the location of the body, which is an important consideration in determining the depth of maximum efficiency for vessel transport.
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