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A new method for interpolating linear features in aeromagnetic data

机译:用于在航空磁数据中插值线性特征的一种新方法

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When aeromagnetic data are interpolated to make a gridded image, thin linear features can result in "boudinage" or "string of beads" artifacts if the anomalies are at acute angles to the traverse lines. These artifacts are due to the undersampling of these types of features across the flight lines, making it difficult for most interpolation methods to effectively maintain the linear nature of the features without user guidance. The magnetic responses of dikes and dike swarms are typical examples of the type of geologic feature that can cause these artifacts; thus, these features are often difficult to interpret. Many interpretation methods use various enhancements of the gridded data, such as horizontal or vertical derivatives, and these artifacts are often exacerbated by the processing. Therefore, interpolation methods that are free of these artifacts are necessary for advanced interpretation and analysis of thin, linear features. We have developed a new interpolation method that iteratively enhances linear trends across flight lines, ensuring that linear features are evident on the interpolated grid. Using a Taylor derivative expansion and structure tensors allows the method to continually analyze and interpolate data along anisotropic trends, while honoring the original flight line data. We applied this method to synthetic data and field data, which both show improvement over standard bidirectional gridding, minimum curvature, and kriging methods for interpolating thin, linear features at acute angles to the flight lines. These improved results are also apparent in the vertical derivative enhancement of field data. The source code for this method has been made publicly available.
机译:当内插以制造网流的图像以制造网格的图像时,如果异常处于横向线的锐角,则薄的线性特征可以导致“Boudinage”或“珠子串”伪影。这些伪影是由于这些类型的这些类型的飞行线的缺点,使得大多数插值方法难以有效地保持特征的线性性质而无需用户指导。堤坝和堤防群的磁响应是可以导致这些伪影的地质特征类型的典型示例;因此,这些特征通常难以解释。许多解释方法使用网格数据的各种增强,例如水平或垂直导数,并且这些伪像通常通过处理加剧。因此,没有这些伪影的插值方法对于薄的线性特征的高级解释和分析是必要的。我们开发了一种新的插值方法,可迭代地增强飞行线的线性趋势,确保在内插网上明显是线性特征。使用泰勒衍生物膨胀和结构张量允许该方法沿各向异性趋势不断分析和插入数据,同时尊重原始飞行线数据。我们将这种方法应用于合成数据和现场数据,这两者都显示出在标准双向网格上的改进,最小曲率和用于内插的薄,线性特征,以急性角度到飞行线。这些改进的结果在现场数据的垂直衍生增强中也显而易见。此方法的源代码已公开可用。

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