2017
DOI: 10.1093/gji/ggx087
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Acoustic wave-equation based full-waveform microseismic source location using improved scattering-integral approach

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Cited by 12 publications
(4 citation statements)
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“…Then these inverted source parameters could be further incorporated into the FWI for velocity model updates as shown in simple 2‐D acoustic model. Huang et al (, ) developed an acoustic‐wave‐equation‐based FWI method to locate microseismic events. They proposed to evaluate Frechet derivatives with respect to location parameters and apply the truncated Gauss‐Newton method to accelerate the inversion process.…”
Section: Methodologiesmentioning
confidence: 99%
“…Then these inverted source parameters could be further incorporated into the FWI for velocity model updates as shown in simple 2‐D acoustic model. Huang et al (, ) developed an acoustic‐wave‐equation‐based FWI method to locate microseismic events. They proposed to evaluate Frechet derivatives with respect to location parameters and apply the truncated Gauss‐Newton method to accelerate the inversion process.…”
Section: Methodologiesmentioning
confidence: 99%
“…They tested the proposed location algorithm through 2D and 2.5D (a 2D velocity model is adopted in the vertical plane determined by the source location and sensor location) field and regional velocity models. While Huang et al [38,39] derived a waveform inversion-based location method that is independent from source-time characteristics, and they successfully applied the fast convergent truncated Newton method for microseismic source location based on 2D and 3D velocity models. Iteration-based optimization technique is often used in the above nonlinear waveform inversion-based location problem, which may be strongly affected by the initial model choice and cannot fully search the whole model space to obtain global convergence.…”
Section: Waveform Inversion-based Location Methodsmentioning
confidence: 99%
“…Tong et al [37] and Huang et al [38] derived wavefield modeling and waveform inversion-based location methods, by taking advantage of numerically solving the acoustic wave equations in time domain and frequency domain, respectively, and this study will carry out wavefield modeling under the same framework. The scalar acoustic wave equation in frequency domain can be expressed as follows:…”
Section: Wavefield Modeling Based On Acoustic Wave Equationmentioning
confidence: 99%
“…When microseismic monitoring technology is properly employed to perform real-time monitoring and effectively analyse the instability and failure of a tunnel rock mass, one key step is that monitoring man can quickly and effectively distinguish microseismic events from a large number of noise disturbances [27][28][29]. erefore, the correct identification of the microseism waveform is an important component of microseismic monitoring and forecasting [30,31].…”
Section: Analysis and Recognition Of Various Event Waveformsmentioning
confidence: 99%