2013
DOI: 10.1093/gji/ggt119
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A unified Bayesian framework for relative microseismic location

Abstract: SUMMARYWe study the problem of determining an unknown microseismic event location relative to previously located events using a single monitoring array in a monitoring well. We show that using the available information about the previously located events for locating new events is advantageous compared to locating each event independently. By analyzing confidence regions, we compare the performance of two previously proposed location methods, double-difference and interferometry, for varying signal-to-noise ra… Show more

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Cited by 26 publications
(15 citation statements)
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References 14 publications
(7 reference statements)
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“…Microseismic event locations and origin times are not observed directly. Instead, they are estimated with some uncertainty from recorded microseismic data (Michaud et al, 2004;Bennett et al, 2005;Huang et al, 2006;Poliannikov et al, 2013Poliannikov et al, , 2014.…”
Section: Event Location Uncertaintymentioning
confidence: 99%
“…Microseismic event locations and origin times are not observed directly. Instead, they are estimated with some uncertainty from recorded microseismic data (Michaud et al, 2004;Bennett et al, 2005;Huang et al, 2006;Poliannikov et al, 2013Poliannikov et al, , 2014.…”
Section: Event Location Uncertaintymentioning
confidence: 99%
“…Poliannikov et al, (2013Poliannikov et al, ( , 2014) discuss a method for simultaneously locating and estimating origin times of all recorded events, s, and quantifying the associated uncertainty, from noisy time picks, T, and an uncertain velocity model. The output of their algorithm is the posterior distribution, f(s | T), of all locations and origin times of microseismic events given noisy arrival time picks.…”
Section: Probabilistic Inversionmentioning
confidence: 99%
“…It follows a similar analysis of location uncertainty for seismic events (Poliannikov et al, 2013(Poliannikov et al, , 2014. Given surface seismic reflection data, we construct a joint posterior estimator of the locations of chosen horizons that is a multidimensional probability distribution of the locations of discrete points on the horizons.…”
Section: Introductionmentioning
confidence: 99%