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OVT域地震数据规则化技术及应用
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  • 英文篇名:Seismic data regularization in the OVT domain and its application
  • 作者:李博
  • 英文作者:LI Bo;Sinopec Geophysical Research Institute;
  • 关键词:偏移距矢量面元 ; 地震数据规则化 ; 非规则采集 ; 非规则傅里叶变换 ; 最小平方反演
  • 英文关键词:offset vector tile(OVT);;seismic data regularization;;irregular seismic acquisition;;irregular Fourier Transform;;least-square inversion
  • 中文刊名:SYWT
  • 英文刊名:Geophysical Prospecting for Petroleum
  • 机构:中国石油化工股份有限公司石油物探技术研究院;
  • 出版日期:2019-01-25
  • 出版单位:石油物探
  • 年:2019
  • 期:v.58
  • 基金:国家重点研发计划项目(2016YFC0601101)资助~~
  • 语种:中文;
  • 页:SYWT201901007
  • 页数:10
  • CN:01
  • ISSN:32-1284/TE
  • 分类号:57-66
摘要
宽方位矢量偏移距(OVT)地震处理方法对于复杂地质体的成像照明有良好的效果,但OVT域数据很难实现理想的规则采集,因此其关键处理技术之一就是规则化技术。通过分析OVT域的数据排列特征,提出了一种基于非规则傅里叶变换的最小平方反演数据重建技术及实施流程,引入迭代非规则傅里叶变换加权范数正则化约束,使得重建结果在有限频宽内保持数据信号不受损失,同时在能量谱约束下,利用由低频信号估计的加权函数压制高频信号的假频问题。经过模型资料抽稀后插值的数据与原始数据残差对比验证了反演精度和可行性;将该技术应用于实际资料的联片处理,结果表明该技术可消除非规则采集对OVT域处理的影响,在保护微幅构造和断层成像方面有良好的效果,证实了方法的有效性和实用性。
        The wide-azimuth OVT seismic processing method is a highly effective technique in imaging a complex geological target.The OVT domain data is difficult to obtain through an ideal regular seismic acquisition;therefore,regularization technology is one of the key technologies for OVT seismic data processing.By analyzing the data arrangement characteristics of the OVT domain,a least squares inversion reconstruction methodology and workflow are proposed.This methodology adopts an iterative Fourier transform weighted norm regularization constraint to keep the reconstructed data within a limited bandwidth without losing the data signal.Further,on the basis of energy spectrum constraints,the weighting function estimated from low frequency signals can effectively suppress the aliasing from high frequency signals.Testing on model data verified the accuracy and feasibility of the method.Testing on field data showed that this method can eliminate the effect of irregular acquisition on OVT domain processing,and this method is highly effective in imaging sub-surface faults and small-scale structures.
引文
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