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  • 1
    Publication Date: 2015-07-07
    Description: A one-dimensional (1D) prestack example is used to examine the use of multiples to obtain an approximate image of an unrecorded primary by using the space-and-time coincidence of upgoing and downgoing waves (Claerbout's imaging condition II). The result shows that the image of an unrecorded primary (extracted from a recorded multiple) can be used to augment and enhance subsurface imaging from recorded primaries when there is inadequate or insufficient acquisition of primaries. Imaging results are examined and analyzed from two different and classic imaging conditions: (1) the predicted coincident-source-and-receiver experiment at depth, at time equals zero (Claerbout's imaging condition III), and (2) Claerbout's imaging condition II. The result of that comparison represents the advantages of Claerbout's imaging condition III over Claerbout's imaging condition II in terms of image definitiveness and amplitude analysis. However, an adaptation that is motivated and inspired by Claerbout's imaging condition II can be used to improve imaging results by providing an approximate image of an unrecorded primary subevent of a recorded multiple. A clear example is provided of that method and the added value for imaging that it can represent.
    Print ISSN: 1070-485X
    Electronic ISSN: 1938-3789
    Topics: Geosciences
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  • 2
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    Society of Exploration Geophysicists (SEG)
    Publication Date: 2018
    Description: 〈span〉〈div〉ABSTRACT〈/div〉Nuclear magnetic resonance (NMR) technology plays a significant role in petroleum exploration. NMR data can be processed using inversion methods to reflect the relaxation information of all the components. We have developed a new double-parameter regularization (DPR) method for the inversion of NMR data, whose regularization terms consist of Tikhonov regularization and maximum entropy regularization. The objective function for the DPR method was solved using the Levenberg-Marquardt method, the proportional coefficient of the regularization parameter was obtained using an iteration procedure, and the optimum regularization parameter of the DPR method was selected using an S-curve. The relationship between the optimum regularization parameter and the signal-to-noise ratio (S/N) of the data was evaluated. Moreover, we compared the results of the NMR inversion obtained from the norm smooth method, the maximum entropy method, and the DPR method for simulated data. We evaluated how the proportional coefficient of the regularization parameter affected the inverted T2 distributions and processed field NMR log data for a tight sandstone reservoir using the DPR method. The results indicated that the optimum regularization parameter for the DPR method gradually decreases with increasing data S/N. The accuracy is higher for the DPR method than for the norm smooth method and the maximum entropy method under low-S/N conditions. It is of great importance to select the proportional coefficient for the DPR method. The inverted T2 distributions are similar for the DPR method and the norm smooth method when the proportional coefficient is small, and this is similar for the DPR method and the maximum entropy method when the proportional coefficient is large.〈/span〉
    Print ISSN: 0016-8033
    Electronic ISSN: 1942-2156
    Topics: Geosciences , Physics
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