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Sensitivity of Self-Organizing Map surface current patterns to the use of radial vs. Cartesian input vectors measured by high-frequency radars

机译:自组织地图表面电流模式对使用高频雷达测量的径向和笛卡尔输入矢量的敏感性

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摘要

In this paper, the Self-Organizing Map (SUM) method was applied to the surface currents data obtained between February and November 2008 by a network of high-frequency (HF) radars in the northern Adriatic. The sensitivity of the derived SUM solutions was tested in respect to the change of coordinate system of the data introduced to the SOM. In one experiment the original radial data measurements were used, and in the other experiment the Cartesian (total) current vectors derived from original radar data were analyzed. Although the computation of SUM solutions was not a demanding task, comparing both neural lattices yielded the nondeterministic polynomial time (NP) problem for which is difficult to propose a solution that will be globally optimal. Thus, we suggested utilizing the greedy algorithm with underlying assumption of 1-to-1 mapping between lattices. The results suggested that such solution could be local, but not global optimum and that the latter assumption could lower the obtained correlations between the patterns. However, without the assumption of 1-to-1 mapping between lattices, correlation between the derived SUM patterns was quite high, indicating that SUM mapping introduced to the radial current vectors and subsequent transformation into Cartesian coordinate system does not significantly affect obtained patterns in comparison to the SUM mapping done on the derived Cartesian current vectors. The documented similarity corroborates the use of total current vectors in various oceanographic studies, as being representative derivative of original radial measurements. (C) 2015 Elsevier Ltd. All rights reserved.
机译:在本文中,自组织图(SUM)方法应用于由亚得里亚海北部的高频(HF)雷达网络在2008年2月至11月之间获得的地表电流数据。相对于引入SOM的数据的坐标系的变化,测试了导出的SUM解决方案的敏感性。在一个实验中,使用了原始的径向数据测量,而在另一项实验中,分析了从原始雷达数据导出的笛卡尔(总)电流矢量。尽管计算SUM解决方案并不是一项艰巨的任务,但是比较两个神经格产生了不确定的多项式时间(NP)问题,因此很难提出一个全局最优的解决方案。因此,我们建议利用贪婪算法,并假设晶格之间为一对一映射。结果表明,这种解决方案可能是局部的,但不是全局最优的,而后者的假设可能会降低模式之间获得的相关性。但是,如果不假设晶格之间为一对一映射,则导出的SUM模式之间的相关性非常高,这表明引入到径向电流矢量中的SUM映射以及随后转换为笛卡尔坐标系不会显着影响比较到在导出的笛卡尔电流向量上完成的SUM映射。记载的相似性证实了在各种海洋学研究中总电流矢量的使用,作为原始径向测量的代表性导数。 (C)2015 Elsevier Ltd.保留所有权利。

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  • 来源
    《Computers & geosciences》 |2015年第11期|29-36|共8页
  • 作者单位

    Inst Oceanog & Fisheries, Split 21000, Croatia.;

    Inst Oceanog & Fisheries, Split 21000, Croatia.;

    Ist Nazl Oceanog & Geofis Sperimentale, I-34010 Trieste, Italy.;

    Inst Oceanog & Fisheries, Split 21000, Croatia.;

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