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Wiener spiking deconvolution and minimum-phase wavelets: A tutorial

机译:维纳尖峰反卷积和最小相位小波:教程

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While working on the problem of enemy missile fire predic-tion at MIT during World War Ⅱ, Norbert Wiener developed a statistical process which separated radar signals from noise. The process was originally known as smoothing or Wiener prediction filtering. The inverse process of unsmoothing, or prediction error filtering, was called decomposition and was later termed deconvolution. Today, prediction error filtering is the most commonly used technique for processing reflection seismic data. Prediction error filtering can be classified as either spiking or predictive deconvolution. This tutorial explains spiking deconvolution and elucidates how the abstract mathematics used to design spiking filters are actually easy to understand. First, the convolution model upon which deconvolution theory is based is briefly reviewed. This model breaks down the seismic trace into individual components. Spiking deconvolution makes assumptions concerning each of these components. It is clearly shown how the required assumptions are interwoven with the mathematical development of spiking filter design. Finally, a few examples illustrate the importance of minimum phase wavelets for acceptable filter performance.
机译:第二次世界大战期间,在麻省理工学院研究敌方导弹的火力预测问题时,诺伯特·维纳(Norbert Wiener)开发了一种将雷达信号与噪声分离的统计过程。该过程最初称为平滑或维纳预测过滤。不平滑或预测误差过滤的逆过程称为分解,以后称为反卷积。如今,预测误差过滤是处理反射地震数据的最常用技术。预测误差过滤可以分为尖峰或预测反卷积。本教程说明了尖峰反卷积,并阐明了用于设计尖峰滤波器的抽象数学实际上是如何易于理解的。首先,简要回顾了反卷积理论所基于的卷积模型。该模型将地震迹线分解为各个部分。尖峰反卷积对这些组件中的每一个进行了假设。清楚地显示了所需的假设如何与尖峰滤波器设计的数学发展交织在一起。最后,一些示例说明了最小相位小波对于可接受的滤波器性能的重要性。

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