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磁异常探测中磁场矢量导数快速计算方法
引用本文:刘繁明, 张迎发, 荆心, 李艳. 磁异常探测中磁场矢量导数快速计算方法[J]. 武汉大学学报 ( 信息科学版), 2014, 39(9): 1091-1097. DOI: 10.13203/j.whugis20120160
作者姓名:刘繁明  张迎发  荆心  李艳
作者单位:1 哈尔滨工程大学自动化学院,黑龙江 哈尔滨,150001
基金项目:国家自然科学基金资助项目(60834005)~~
摘    要:目的 针对计算磁位高阶导数常用的频率域快速傅立叶变换方法在实际应用中存在边界效应的问题,提出了分别在x和y方向上移相π/2二维余弦变换定义及其时域微分定理,推导出了磁场矢量分量的导数计算公式,并将其应用于方向解析信号的磁异常边界识别方法。通过棱柱体源磁场理论数据对比分析,验证了基于余弦变换计算磁位高阶导数的方法在不需要扩边或滤波处理、未增加额外处理数据和算法复杂度的前提下,可避免或减小边界效应,算法稳定性更好,计算结果精度更高。

关 键 词:磁异常探测  磁场矢量导数  余弦变换  解析信号  边界效应
收稿时间:2013-03-25
修稿时间:2014-09-05

Fast Computation of Derivatives of Magnetic VectorComponents in Magnetic Anomaly Detection
LIU Fanming, ZHANG Yingfa, JING Xin, LI Yan. Fast Computation of Derivatives of Magnetic VectorComponents in Magnetic Anomaly Detection[J]. Geomatics and Information Science of Wuhan University, 2014, 39(9): 1091-1097. DOI: 10.13203/j.whugis20120160
Authors:LIU Fanming  ZHANG Yingfa  JING Xin  LI Yan
Affiliation:1College of Automation,Harbin Engineering University,Harbin 150001,China
Abstract:Objective The derivative of magnetic vector components plays an important role in the magnetic targetinterpretation process.A boundary effect problem is found in the computation of higher order deriva-tives of magnetic potential using the common methods such as the fast Fourier transform algorithm inactual applications.The paper presents a solution based on aπ/2phase-shifted cosine transform andits time-differentiation.Unified formulas for calculating the derivatives of magnetic vector componentswere deduced,and then applied to the directional analytic signals method.An analysis and comparisonof magnetic field data between the rectangular prism source model and cosine transform method showthat the influence of boundary effect can be avoided.The proposed method not only has higher preci-sion and stability,but also doesnot require additional data and algorithm complexity for extendingedge and filter processing.
Keywords:magnetic anomaly detection  the derivatives of magnetic vector components  cosine trans-form  analytic signals  boundary effect
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