2020
DOI: 10.1190/geo2019-0738.1
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Regularized elastic passive equivalent source inversion with full-waveform inversion: Application to a field monitoring microseismic data set

Abstract: One of the key goals of microseismic processing is the accurate estimation of the source location. Applying full waveform information on passive-source datasets can potentially delineate microseismic sources. The accuracy of both P- and S- wave velocities has a strong influence on the estimation of source locations and hence the reliability of the fracture detection. We propose a methodology for passive source and velocity inversion, in which the conventional source term of the elastic wave equation is represe… Show more

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Cited by 20 publications
(8 citation statements)
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“…Afterward, higher accuracy is achieved through the utilization of time-reversal imaging [20][21][22] and full waveform inversion [23,24] based on wave equations, incorporating more waveform information. However, these methods necessitate a high level of precision in the velocity model and result in extended localization times [25]. In actual microseismic monitoring, the constrained knowledge of the geological formation often leads to obtaining a horizontal layered equivalent velocity model.…”
Section: Introductionmentioning
confidence: 99%
“…Afterward, higher accuracy is achieved through the utilization of time-reversal imaging [20][21][22] and full waveform inversion [23,24] based on wave equations, incorporating more waveform information. However, these methods necessitate a high level of precision in the velocity model and result in extended localization times [25]. In actual microseismic monitoring, the constrained knowledge of the geological formation often leads to obtaining a horizontal layered equivalent velocity model.…”
Section: Introductionmentioning
confidence: 99%
“…With the continuous development of computing capability, the microseismic source location method based on the wave equation has gradually attracted the attention of scholars (McMechan et al ., 1985; Kamei and Lumley, 2014; Nakata and Beroza, 2016; Kaderli et al ., 2018; Song and Alkhalifah, 2019; Wang et al ., 2020). Under the assumption that no mode conversion occurs during the seismic wave propagation process, such a method simulates the seismic wavefield by solving the wave equation and yields the source location through certain imaging conditions (Artman et al ., 2010; Douma and Snieder, 2014).…”
Section: Introductionmentioning
confidence: 99%
“…The event location and origin time can then be determined by the maximum value in the stack function [27]. Another category of microseismic imaging methods is based on waveform inversion [28]- [32]. The inversion is also responsible for velocity model building using a proper objective of data matching.…”
Section: Introductionmentioning
confidence: 99%