摘要
可控震源浅层地震勘探接收信号受环境噪声污染严重。为了提高压制噪声的能力,尝试用三阶累积量为数学工具,求出发射信号与接收信号的三阶互累积量,并把互累积量用发射信号自累积量进行线性分解。根据分解系数序列来检测接收信号中各反射信号分量的存在,并估计各反射信号分量的时间延迟。数值实验结果表明,该方法能从信噪比为0dB的接收信号中准确检测出反射信号分量并估计其时间延迟。鉴于高阶累积量具有屏蔽高斯噪声的优点,其用于可控震源地震勘探信号处理的效果比传统的相关方法要好。
Controlled vibrator shallowlayer seismic exploration data are mixed with strong environment noise. In order to raise the level of depressing noise, this paper tries using threeorder cumulant as mathematics tool of vibrator signal processing. First the threeorder crosscumulant of launched signal and received signal is calculated, then this threeorder crosscumulant is linearly decomposed based on the threeorder cumulant of launched signal. In according to the coefficient series of decomposition, we can detect the reflected signals comprised in the received signal and estimate their timedelays. The results of experiment show that method of threeorder cumulant can detect the reflected signals accurately from received signal whose SNR is 0 dB and estimate their timedelays precisely. Because highorder statistics has the virtue of depressing Gauss noise, as the experiment result shows, the method of threeorder cumulant can show a good effect in processing vibrator signal which is better than that of traditional method of correlation.
引文
[1]陆锦辉,谷亚林,王敏,等.利用高阶统计量方法进行自适应信号处理[J].南京理工大学学报,1999,23(2);43-44.
[2]何樵登,熊维纲.应用地球物理教程———地震勘探[M].北京:地质出版社,1991.
[3]陈祖彬.电磁式可控震源相位自适应控制及可控震源系统研究[D].吉林大学博士论文,2002(5):35-39.
[4]张子三.可控震源地震勘探中基于高阶统计量的信号处理技术研究[D].吉林大学博士论文,2001(5):77-79.
[5]张贤达.时间序列分析-高阶统计量方法[M].北京:清华大学出版社,1999.
[6]CarterGC.TimeDelayEstimationforPassiveSonarSignalProcessing[J].IEEETrans.Acoustics,Speech,SignalProcessing,1981,29(1):463-470.
[7]TugnaitJK.TimeDelayEstimationwithUnknownSpatiallyCorrelatedGaussianNoise[J].IEEETrans.SignalProcessing,1993,41(3):549-558.
[8]CarterC.CoherenceandTimeDelayDstimation[J].Proc.IEEE,1987,l7(2):236-255.
[9]ChenCK,GardnerWA.Signal SelectiveTime Difference of ArrivalEstimationforPassiveLocationofManmadeSignalSourceinHighlyCorruptiveEnvironments[J].IEEETrans.SignalProcessing,1992,40(5):1185-1197.
[10]BarteltH,LohmannAM,WirnitzerB.PhaseandAmplitudeRecoveryfromBispectra[J].AppliedOptics,1984,26(2):47-49.
[11]BrewerJW.KroneckerProductsandMatrixCalculusinSystemTheory[J].IEEETrans.onCircuitsandSyst.,1987,35(5):120-123.