The Quantification of Soliton Current Profiles for Offshore Engineering

G. Jeans, A. Osborne, C. Jackson
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引用次数: 3

Abstract

In widely used metocean terminology, solitons are large amplitude, often highly nonlinear, internal waves. They are responsible for complex vertical profiles of rapidly varying ocean currents. These current profiles need to be reliably quantified for a wide range of offshore engineering applications, often with very limited suitable data. Some recent advances in this field of applied research were described at OMAE2017 by Jeans et al (2017) [1]. Vertical displacements, derived from temperature measurements, were the primary input for soliton quantification. Associated current speeds were estimated from relevant theory and validated using available measured current data. This represents a notable development, because soliton current profiles are traditionally quantified via direct measurements of velocity. However, reliable current measurements can be a challenge, so the new approach is considered more reliable in some circumstances. Jeans et al (2017) [1] applied one simple and elegant theory for relating vertical displacement to velocity. This theory performed well, considering its limitations. This paper further evaluates different theoretical options, using a new dataset with much larger amplitude solitons. Theories with higher order nonlinearity are required for estimation of soliton current profiles in such challenging conditions.
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海洋工程中孤子电流剖面的量化
在广泛使用的海洋术语中,孤子是大振幅,通常是高度非线性的内波。它们负责快速变化的洋流的复杂垂直剖面。目前这些剖面需要可靠地量化,用于广泛的海上工程应用,通常只有非常有限的合适数据。Jeans et al(2017)[1]在OMAE2017上描述了该领域应用研究的一些最新进展。由温度测量得出的垂直位移是孤子量化的主要输入。根据相关理论估计相关电流速度,并使用现有的测量电流数据进行验证。这代表了一个显著的发展,因为传统上孤子电流剖面是通过直接测量速度来量化的。然而,可靠的电流测量可能是一个挑战,因此在某些情况下,新方法被认为更可靠。Jeans等人(2017)[1]应用了一个简单而优雅的理论来将垂直位移与速度联系起来。考虑到它的局限性,这个理论表现得很好。本文使用具有更大振幅孤子的新数据集进一步评估了不同的理论选择。在这种具有挑战性的条件下,需要具有高阶非线性的理论来估计孤子电流分布。
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