利用测高所得重力数据寻找海山

Seung‐Sep Kim, P. Wessel
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引用次数: 7

摘要

海山是无处不在的水下火山活动的表现形式,它比周围的海底高出几百或几千米。海底山形成的水下火山和构造过程的时空变化,主要可以通过其几何特征和空间分布来理解。在这项研究中,我们使用了来自卫星测高的垂直重力梯度(VGG) 23.1版本,其中包括来自CryoSat-2、Envisat和Jason1任务的新数据。通过对无显著地质特征区域的反复统计对比,VGG 23.1的标准差较前一版本降低了48%左右,信噪比较前一版本有了明显提高。为了检验新数据是否能给我们更好的机会找到海山,我们选择了受良好测深覆盖限制的近山脊环境。对于给定区域,采用非线性反演方法搜索海山。我们将海山上的VGG异常近似为单个,部分重叠的椭圆多项式函数的和,这使我们能够通过将多项式模型拟合到观测值来形成非线性反问题。潜在海山的模型参数包括地理位置、峰值VGG振幅、椭圆基底的长、短轴和长轴的方位角。非线性反演对位置和振幅的初始值非常敏感;因此,它们受到以1-Eotvos等高线间隔获得的最上层等高线的中心和幅度的约束。利用轮廓的这些初始条件,我们执行逐步和全自动的反演,并获得潜在海山的最佳模型估计;使用赤池信息标准和F检验对这些数据的显著性进行统计评估。本文介绍了利用新的全球数据进行海底山探测的初步结果,并讨论了构建新的全球海底山综合数据集的可能性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Finding seamounts with altimetry-derived gravity data
Seamounts are ubiquitous manifestations of underwater volcanism that rise above the surrounding ocean floor by more than a few hundred or thousand meters. Any temporal and spatial variations of the underwater volcanic and tectonic processes that formed seamounts can primarily be understood through their geometric characterization and spatial distribution. For this study, we utilize the vertical gravity gradient (VGG) version 23.1 derived from satellite altimetry, which includes new data from the CryoSat-2, Envisat, and Jason1 missions. A repeated statistical comparison for an area with no significant geologic features shows that the standard deviation of VGG 23.1 is decreased about 48% from the previous release, indicating the signal-to-noise ratio has been improved significantly from the previous version. In order to examine whether the new data give us better opportunities to find seamounts, we choose near-ridge environments constrained by good bathymetry coverage. For a given area, the nonlinear inversion method to search for seamounts is applied. We approximate VGG anomalies over seamounts as sums of individual, partially overlapping, elliptical polynomial functions, which allows us to form a non-linear inverse problem by fitting the polynomial model to the observations. Model parameters for a potential seamount include geographical location, peak VGG amplitude, major and minor axes of the elliptical base, and the azimuth of the major axis. The non-linear inversion is very sensitive to the initial values for the location and amplitude; hence, they are constrained by the center and amplitude of the uppermost contours obtained with a 1-Eotvos contour interval. With these initial conditions from contouring, we execute a stepwise and fully automated inversion and obtain optimal model estimates for potential seamounts; these are statistically evaluated for significance using the Akaike Information Criterion and F tests. Here we present a preliminary result of seamount detection using the new global data and discuss possibilities for constructing a new synthesized global dataset of seamounts.
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