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Adaptive multiple subtraction using a constrained L1-norm method with lateral continuity 被引量:9

Adaptive multiple subtraction using a constrained L1-norm method with lateral continuity
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摘要 一次波L1范数最小化的多次波自适应相减方法,简称L1方法,是基于匹配滤波器设计的多次波自适应相减算法中的一种常用方法。当一次波和多次波混杂在一起时,L1方法有时会伤害一次波,导致一次波同相轴的连续性变差。本文利用预测误差滤波器度量一次波同相轴的连续性,在L1方法的基础上,提出一种能够在压制多次波的同时,尽量保持一次波同相轴连续性的多次波自适应相减算法,简称连续性约束L1方法。利用Pluto模型数据进行多次波相减的结果表明,连续性约束L1方法能够在有效压制多次波的同时,更好地保护一次波。 The Lt-norm method is one of the widely used matching filters for adaptive multiple subtraction. When the primaries and multiples are mixed together, the L1-norm method might damage the primaries, leading to poor lateral continuity. In this paper, we propose a constrained L1-norm method for adaptive multiple subtraction by introducing the lateral continuity constraint for the estimated primaries. We measure the lateral continuity using prediction-error filters (PEF). We illustrate our method with the synthetic Pluto dataset. The results show that the constrained L1-norm method can simultaneously attenuate the multiples and preserve the primaries.
出处 《Applied Geophysics》 SCIE CSCD 2009年第3期241-247,299,300,共9页 应用地球物理(英文版)
基金 This work is sponsored by National Natural Science Foundation of China (No. 40874056), Important National Science & Technology Specific Projects 2008ZX05023-005-004, and the NCET Fund.Acknowledgements The authors are grateful to Liu Yang, and Zhu Sheng-wang for their constructive remarks on this manuscript.
关键词 匹配自适应 连续性 减法器 L1范数 预测误差 初选 滤波器 冥王星 Multiple attenuation, adaptive multiple subtraction, L1-norm, lateral continuity
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  • 1[7]Spitz S. Pattern recognition, spatial predictivity, and subtraction of multiple events. The Leading Edge, 1999, 18(1): 55 ~ 59
  • 2[8]Berkhout A J, Verschuur D J. Estimation of multiple scattering by iterative inversion, part Ⅰ-Theoretical considerations. Geophysics,1997, 62(5): 1586 ~ 1595
  • 3[9]Verschuur D J, Berkhout A J, Wapenaar C P A. Adaptive surface-related multiple elimination. Geophysics, 1992, 57(5): 1166 ~ 1177
  • 4[10]Luo Y , Kelamis P G, Wang Y. Simultaneous inversion of multiples and primaries: Inversion versus subtraction. The Leading Edge,2003, 22(9): 814 ~ 819
  • 5[11]Roberts S, Everson R. Independent Component Analysis: Principle and Practice. Cambridge University Press, 2001
  • 6[12]Hyvarinen A , Oja E. Independent component analysis: Algorithms and applications. Neural Network, 2000, 13(4): 411 ~430.
  • 7[14]Wiggins R A. Minimum entropy deconvolution. Geoexplor., 1978,16(1): 21~35
  • 8[15]Satorius E H , Mulligan J J. Minimum entropy deconvolution and blind equalization. Electron. Lett., 1992, 28(16): 1534 ~ 1535
  • 9[16]Mendel J M. Tutorial on higher-order statistics in signal processing and system theory: Theoretical results and some applications. Proc.IEEE, 1991, 79(3): 278~ 305
  • 10[17]Walden A T. Non-Gaussian reflectivity, entropy, and deconvolution.Geophysics, 1985, 50(12), 2862 ~ 2888

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