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PITFALLS OF USING CONVENTIONAL AND DISCRETE RADON TRANSFORMS ON POORLY SAMPLED DATA

机译:在采样数据不佳的情况下使用常规和离散的Radon变换的点

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The least-square discrete Radon transform (DRT) is currently one of the most popular methods used in the suppression of multiples and other coherent noise events on irregularly sampled data gathers used for prestack true amplitude analysis. Unfortunately, in the absence of a priori information, this technique suffers from the same aliasing problems as Fourier and conventional (tau, p) methods. Although the DRT is able to reconstruct the original image more accurately than conventional (tau, p) transforms, a harmful by-product is an increase in the amplitude of aliased events in the transform domain, In particular, the DRT will boost the amplitude of the aliases of true events that fall outside the p analysis window to help reconstruct the input data. These amplified aliases degrade signal periodicity in the (tau, p) domain. If muted, they can destroy subtle amplitude changes necessary for amplitude variation with offset (AVO) analysis. At the very least, one should carefully evaluate the choice of analysis window and mutes when designing a filter in the (tau, p) domain. Alternatively, one can exploit additional a priori information based on semblance. Iterative application of the DRT and mutes can also be used to suppress aliased events further. [References: 20]
机译:最小二乘离散Radon变换(DRT)是目前最流行的方法之一,用于抑制用于叠前真实振幅分析的不规则采样数据集上的倍数和其他相干噪声事件。不幸的是,在没有先验信息的情况下,该技术遭受与傅立叶方法和常规(tau,p)方法相同的混叠问题。尽管DRT能够比传统(tau,p)转换更准确地重建原始图像,但有害的副产品是变换域中混叠事件的幅度增加,特别是DRT会增加属于p分析窗口之外的真实事件的别名,以帮助重建输入数据。这些放大的别名会降低(tau,p)域中的信号周期性。如果将其静音,它们可以破坏通过偏移量(AVO)分析进行幅度变化所必需的细微幅度变化。至少,在(tau,p)域中设计过滤器时,应仔细评估分析窗口的选择和静音。可替代地,可以基于相似度来利用附加的先验信息。 DRT和静音的迭代应用还可以用于进一步抑制混叠事件。 [参考:20]

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