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稳定高效的时域反Q滤波方法
引用本文:李雪英,吕喜滨,张江杰,杨晓龙,陈勇.稳定高效的时域反Q滤波方法[J].地球物理学进展,2010,25(1):211-218.
作者姓名:李雪英  吕喜滨  张江杰  杨晓龙  陈勇
作者单位:1. 中国科学院地质与地球物理研究所,北京,100029;大庆石油学院,大庆,163318
2. 大庆石油学院,大庆,163318
3. 中国科学院地质与地球物理研究所,北京,100029
4. 长城钻探工程有限公司,北京,100101
5. 中油测井技术服务有限责任公司,北京,100101
基金项目:国家自然科学基金,中国博士后科学基金项目 
摘    要:本文提出了一种全新的基于等效Q值的时域反Q滤波算法,其允许等效Q值在垂向上随时间连续变化,在空间上存在弱变化;将加权最小平方方法优化设计思想引入到时域反Q补偿短算子设计当中,给出最优时域短算子设计,将大量的频率域乘法工作转化为少量的时域褶积运算;采取表驱动方案,将短算子的构建与反Q补偿运算相剥离,极大地提升了计算效率;提出了一种新的稳定性控制方法,其既保证算法具有良好的稳定性,又满足短算子设计精度的要求.数值计算表明:时域反Q滤波算法可以取得与频域算法相同的补偿效果,并保证算法具备良好的稳定性和较高的计算效率.

关 键 词:Q滤波zz')"  时域反Q滤波" target="_blank">href="#">时域反Q滤波  Q值zz')"  等效Q值" target="_blank">href="#">等效Q值  最优短算子  加权最小平方方法稳定性控制
收稿时间:2009-08-18
修稿时间:2009-11-11

A stable and efficient approach of inverse Q filtering in the time domain
LI Xue-ying,Lü Xi-bin,ZHANG Jiang-jie,YANG Xiao-long,CHEN Yong.A stable and efficient approach of inverse Q filtering in the time domain[J].Progress in Geophysics,2010,25(1):211-218.
Authors:LI Xue-ying  Lü Xi-bin  ZHANG Jiang-jie  YANG Xiao-long  CHEN Yong
Institution:(1. Institute of Geology and Geophysics, Chinese Academy of Sciences, Beijing 100029, China; 2. Daqing Petroleum Institute, Daqing 163318, China; 3. CNPC Great Wall Drilling Company, Beijing 100101,China; 4. China National Logging Corporation, Beijing 100101, China)
Abstract:A method of inverse Q filtering in the time domain based on the effective quality factor is presented for the first time. The effective quality factor can vary continuously along two-way traveltime and vary weakly in spatial direction. The optimum strategy of the weighted least squares method is introduced into designing inverse Q compensation short operator in time domain for calculating the optimum factors of short operator, which can translate large amount of multiplication operation in the frequency dowaininto less convolution operation in the time domain. The scheme of table-driven is adopted to split short operator construction from operation of inverse Q compensation for raising the efficiency of calculation. A new method of stabilization controlling is proposed which can ensure the stablitity of arithmetic as well as can satisfy the demand of designing precision of short operators. Numerical examples indicate that the inverse Q filtering in the time domain can achieve the same compensation result as the arithmetic in the frequency domain and ensure the stabitity and efficiency of the arithmetic.
Keywords:inverseQfilteringintimedomain  effectivequalityfactor  optimumshortoperator  weightedleastsquaresmethod  stabilizationcontrolling
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