论文标题
电流从波频谱
Current Mapping from the Wave Spectrum
论文作者
论文摘要
在本章中,我们回顾了可以使用X波段雷达获得的水面图像来远程测量近地面洋流的方法。电流的存在改变了表面波的色散行为,因此我们的挑战是解决反问题:从波浪表面的测量中推断出空间变化的电流。我们检查了通过分析波谱在实践中如何实现电流的遥感,例如可以通过X波段雷达测量。一组连续的反向散射图像记录为时间的函数,是傅立叶转换以产生频谱,该频谱提供了有关传播的信息,这些信息会通过电流改变其分散体的传播。 X频段雷达图像在多平方公里上测量波场,并分析图像的各种空间子集允许重建电流的空间变化图。回顾了从测量光谱中获得经验分散关系的几种算法:最小二乘和迭代最小二乘法,归一化标量产品方法和极性电流壳方法。我们继续描述如何扩展相同的方法和算法,从而允许确定电流的深度依赖性。在多个场测量中已经证明了雷达衍生电流与原位测量之间的合理一致性。但是,需要更多的验证是必要的,尤其是在深度相变的背景下。理解作为雷达衍生电流的一部分来测量斯托克斯漂移的程度并不是很重要的。
In this chapter we review methods by which near--surface ocean currents can be measured remotely using images of the water surface, as obtained by X-band radar in particular. The presence of a current changes the dispersive behavior of surface waves, so our challenge is to solve the inverse problem: to infer the spatially-varying current from measurements of the wavy surface. We examine how remote sensing of currents is achieved in practice by analyzing the wave spectrum, as may be measured for example by X-band radar. A set of consecutive backscatter images recorded as a function of time is Fourier-transformed to produce the spectrum, which gives information concerning the propagation of waves whose dispersion is altered by currents. X-band radar images measure the wave field over multiple square kilometers, and analyzing various spatial subsets of the images allows a map of the spatial variation of the currents to be reconstructed. Several algorithms for obtaining empirical dispersion relations from the measured spectrum and extracting the currents are reviewed: the least squares and iterative least squares method, the normalized scalar product method, and the polar current shell method. We go on to describe how the same methods and algorithms can be extended to also allowing the depth-dependence of the current to be determined. Reasonable agreement between radar-derived currents and in situ measurements has been demonstrated in multiple field measurements. However, more validation is necessary especially in the context of depth-varying flows. Understanding the extent to which Stokes drift is measured as part of the radar-derived current is not well-understood yet potentially important.