Applying dynamical systems techniques to real ocean drifters

IF 1.7 4区 地球科学 Q3 GEOSCIENCES, MULTIDISCIPLINARY
I. Rypina, Timothy R. Getscher, L. Pratt, Tamay Ozgokmen
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引用次数: 4

Abstract

Abstract. This paper presents the first comprehensive comparison of several different dynamical-systems-based measures of stirring and Lagrangian coherence, computed from real ocean drifters. Seven commonly used methods (finite-time Lyapunov exponent (FTLE), trajectory path length, trajectory correlation dimension, trajectory encounter volume, Lagrangian-averaged vorticity deviation, dilation, and spectral clustering) were applied to 144 surface drifters in the Gulf of Mexico in order to map out the dominant Lagrangian coherent structures. Among the detected structures were regions of hyperbolic nature resembling stable manifolds from classical examples, divergent and convergent zones, and groups of drifters that moved more coherently and stayed closer together than the rest of the drifters. Many methods highlighted the same structures, but there were differences too. Overall, five out of seven methods provided useful information about the geometry of transport within the domain spanned by the drifters, whereas the path length and correlation dimension methods were less useful than others.
动力学系统技术在实际海洋漂流者中的应用
摘要本文首次对几种不同的基于搅拌和拉格朗日相干性测量的动力学系统进行了全面比较,这些测量是从真实的海洋漂流者中计算出来的。将七种常用的方法(有限时间李雅普诺夫指数(FTLE)、轨迹路径长度、轨迹相关维数、轨迹相遇体积、拉格朗日平均涡度偏差、膨胀和光谱聚类)应用于墨西哥湾144个地表漂流者,以绘制主要的拉格朗日相干结构。在检测到的结构中,有双曲性质的区域,包含来自经典例子的稳定流形、发散区和收敛区,以及比其他漂移更相干地移动和更紧密地保持在一起的漂移组。许多方法给出了相同的结构,但也存在差异。总的来说,七种方法中有五种提供了关于漂流者所跨越的域内运输几何结构的有用信息,而路径长度和相关维度方法不如其他方法有用。
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来源期刊
Nonlinear Processes in Geophysics
Nonlinear Processes in Geophysics 地学-地球化学与地球物理
CiteScore
4.00
自引率
0.00%
发文量
21
审稿时长
6-12 weeks
期刊介绍: Nonlinear Processes in Geophysics (NPG) is an international, inter-/trans-disciplinary, non-profit journal devoted to breaking the deadlocks often faced by standard approaches in Earth and space sciences. It therefore solicits disruptive and innovative concepts and methodologies, as well as original applications of these to address the ubiquitous complexity in geoscience systems, and in interacting social and biological systems. Such systems are nonlinear, with responses strongly non-proportional to perturbations, and show an associated extreme variability across scales.
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