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Random noise suppression of seismic data by time–frequency peak filtering with variational mode decomposition

机译:时变峰滤波结合模态分解抑制地震数据的随机噪声

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Random noise suppression is of great importance in seismic processing and interpretation, and time?frequency peak filtering (TFPF) is a classic denoising approach. In TFPF, pseudo Wigner?Ville distribution (PWVD) is used to linearise the given signal for an unbiased estimation of the instantaneous frequency. However, window length is a trade-off parameter for preserving valid signals and attenuating random noise. A long window length may cause loss of the desired signal, whereas a short window length may be inadequate to suppress noise. To ensure a good trade-off between signal preservation and noise reduction, empirical mode decomposition (EMD) has been introduced into the TFPF method. Although the EMD-TFPF method can achieve good results, the mode mixing problem in EMD is non-negligible. In this article, we introduce variational mode decomposition (VMD) to overcome the mode mixing problem. VMD decomposes a signal into an ensemble of modes that own their respective centre frequencies. Thus, the modes obtained by VMD contain less noise, which simplifies selection of the window width of TFPF. Therefore, we propose the VMD-based TFPF (VMD-TFPF) method to suppress random noise. Synthetic and field seismic data examples are employed to illustrate the superior performance of the proposed method in attenuating random noise and preserving the desired signal.
机译:随机噪声抑制在地震处理和解释中非常重要,时频峰值滤波(TFPF)是一种经典的降噪方法。在TFPF中,伪Wigner?Ville分布(PWVD)用于线性化给定信号,以实现瞬时频率的无偏估计。然而,窗口长度是用于保留有效信号和衰减随机噪声的权衡参数。较长的窗口长度可能会导致所需信号的丢失,而较短的窗口长度可能不足以抑制噪声。为了确保在信号保持和降噪之间取得良好的折衷,经验模态分解(EMD)已被引入TFPF方法。尽管EMD-TFPF方法可以取得良好的结果,但EMD中的模式混合问题是不可忽略的。在本文中,我们介绍了变分模式分解(VMD)以克服模式混合问题。 VMD将信号分解为拥有各自中心频率的一组模式。因此,通过VMD获得的模式包含较少的噪声,从而简化了TFPF窗口宽度的选择。因此,我们提出了基于VMD的TFPF(VMD-TFPF)方法来抑制随机噪声。合成和现场地震数据示例被用来说明所提出的方法在衰减随机噪声和保存所需信号方面的优越性能。

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