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Weighted small subdomain filtering technology

机译:加权小子域滤波技术

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摘要

A high-resolution method to define the horizontal edges of gravity sources is presented by improving the three directional small subdomain filtering (TDSSF). This proposed method is the weighted small subdomain filtering (WSSF). The WSSF uses a numerical difference-instead-of the phase conversion in the TDSSF to reduce the computational complexity. To make the WSSF more insensitive to noise, the numerical difference is corribined-with the average algorithm. Unlike the TDSSF, the WSSF uses a weighted sum to integrate the numerical difference results along four directions into one contour, for making its interpretation more convenient and accurate. The locations of tightened gradient belts are used to define the edges of sources in the WSSF result, This proposed method is tested on synthetic data. The test results show that the WSSF provides the horizontal edges of sources more clearly and correctly, even if the sources are interfered with one another and the data is corrupted with random noise. Finally, the WSSF and two other known methods are applied to a real data respectively. The detected edges by the WSSF are sharper and more accurate. (C) 2017 Elsevier B.V. All rights reserved.
机译:通过改进三个方向小子域滤波(TDSSF)来呈现用于定义重力源的水平边缘的高分辨率方法。这种提出的方​​法是加权小子域滤波(WSSF)。 WSSF使用数字差异而不是TDSSF中的相位转换,以降低计算复杂度。为了使WSSF对噪声更敏感,数值差异是螺旋差异 - 具有平均算法。与TDSSF不同,WSSF使用加权和将数值差异沿四个方向集成到一个轮廓中,以使其解释更方便和准确。拧紧梯度带的位置用于定义WSSF结果中的源边缘,在合成数据上测试了该方法。测试结果表明,即使源彼此干扰,也可以更清晰且正确地提供源的水平边缘,并且数据损坏随机噪声。最后,将分别应用WSSF和另外两种已知方法。 WSSF的检测到的边缘更清晰,更准确。 (c)2017 Elsevier B.v.保留所有权利。

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