期刊文献+

共反射面元叠加的实现途径及流程 被引量:16

Common reflection surface stack algorithm and processing flow
下载PDF
导出
摘要  共反射面元叠加的思路是借助于相近共反射点道集之间的相似性,在相应的相干区内依据相邻CMP数据所生成的超CMP道集,凭借其高覆盖次数自身所具有的压制噪音功能,可大幅度地提高地震资料信噪比和分辨率.近年来,这一思路已在国内外受到广泛重视,并被视为今后深层地震资料处理方法的重要发展途径;然而已有的共反射面元叠加方法需要通过相干优化以确定所必需的三个属性参数,致使计算量甚大,且仅局限于小炮检距.为了克服这些不足,本文提出了基于速度深度模型的CRS叠加方法及流程,理论模型验证表明,本文的方法能够提高剖面的信噪比,增加反射波同相轴的连续性. Based on the similarity of CRP trace gathers in one coherent zone, CRS stack effectively improves S/N ratio by using more CMP trace gathers to stack. It is regarded as one important method of seismic data processing. However, the equation of CRS is invalid under condition of great offset. In this paper, one method based on velocity model in depth domain is put forward. Ray tracing is used to determine the traveltime of CRP in one common reflection surface. Then we stack in the coherent seismic data set according to the traveltime, and get the zero offset section. Application of the method on a synthetic example shows an excellent performance of the algorithm both in accuracy and efficiency.
出处 《地球物理学进展》 CSCD 2004年第2期325-330,共6页 Progress in Geophysics
基金 中国科学院知识创新工程重大项目(KZCX1-SW-18)资助.
关键词 共反射面元 叠加 射线追踪 旅行时 common reflection surface,stack,ray tracing,traveltime
  • 相关文献

参考文献22

  • 1[1]Gelchinsky Boris, Keydar Shemer. Homeomorphic imaging approach-theory and practice [ J ]. Journal of Applied Geophysics1999,42 ( 3 ~ 4): 169 ~ 228.
  • 2[2]Gelchinsky Boris, Berkovitch Alexander. Multifocusing homeomorphic imaging, Part 1. Basic concepts and formulas [ J ]. Journal of Applied Geophysics 1999,42(3 ~4) :229 ~242.
  • 3[3]Gelchinsky Boris, Berkovitch Alexander. Multifocusing homeomorphic imaging, Part 2. Multifold data set and multifocusing [ J ].Journal of Applied Geophysics 1999,42 ( 3 ~ 4 ): 243 ~ 260.
  • 4[4]Tygel Martin, Santos Lucio T. Multifocus moveout revisited: Derivations and alternative expression [ J ]. Journal of Applied Geophysics 1999,42 ( 3 ~ 4) :319 ~ 331.
  • 5[5]Keydar Sherner, Landa Evgeny, Gelchinsky Boris. Multiple prediction using the homeomorphic imaging technique[J]. Geophysical Prospecting, 1998,46 ( 4 ) :423 ~ 440.
  • 6[6]Zhang Y, Bergler S, Hubral. Common-reflection-surface (CRS)stack for common offset[ J ]. Geophysical Prospecting, 2001,49(6) :709 ~718.
  • 7[7]Cerveny V. Seismic Ray Theory [ M ]. Cambridge University Press, 2001.
  • 8[8]Cruz J C R, Hubral Peter, Tygel martin, Schleicher Jorg, Hocht German. Common reflecting element (CRE) method revisited[ J ]. Geophysics,2000,65 ( 3 ) :979 ~ 993.
  • 9[9]Mayne W H. Common reflection point horizontal data stacking technique. Geophysics, 1962,27 (6) :927 ~ 938.
  • 10[10]Perroud H, Hubral P, Hocht,G. Common reflection point stacking in laterally inhomogeneous media[ J]. Geophysical Prospecting, 1999, 47(2) :1 ~24.

二级参考文献25

  • 1王华忠 杨锴 等.共反射面元叠加的理论和初步实践.同济大学海洋地质与地球物理系地震组研究报告[M].上海:-,2001..
  • 2[2]Mann, J., et al. Common-reflection-surface stack--A real data example. Jouranl of Applied Geophysices, 1999, 42: 301~318
  • 3[3]Spendley, W, and Himsworth, F. The sequential application of simplex designs in optimization and evolutionary operation. Technometrics, 1962, 4: 441
  • 4[4]Nelder J, Mead R. A simplex method for function minimization. Computer Journal, 1965, 7: 308~313
  • 5[5]Jager R. The common reflection surface stack theory and application. [Ms thesis]. University of Karlsruhe,1999
  • 6[6]Hubral P, Krey T. Interval velocities from seismic reflection traveltime measurements. SEG. 1980
  • 7[1]Mayne W H. Common reflection point horizontal data stacking technique. Geophysics, 1962, 27(6) :927 ~ 938
  • 8[2]Taner M T, Koehler F. Velocity spectra-digital computer derivation and applications of velocity function. Geophysics, 1969, 34 ( 6 ):859 ~ 881
  • 9[3]Levin F K. Apparent velocity from dipping interfaces. Geophysics,1971, 36:510~ 516
  • 10[4]Yilmaz O, Claerbout J F. Prestack partial migration. Geophysics,1980, 45(12): 1753 ~ 1779

共引文献212

同被引文献204

引证文献16

二级引证文献76

相关作者

内容加载中请稍等...

相关机构

内容加载中请稍等...

相关主题

内容加载中请稍等...

浏览历史

内容加载中请稍等...
;
使用帮助 返回顶部