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Analysis of induced seismicity recorded in the period 1 September 2007 through 15 November 2010 for Z1. Panel 3a shows the monthly average injection rate in millions of gallons per day (mgd) for the entire Geysers field. Panel 3b shows the minimum magnitude of completeness M c as function of time, including uncertainties. Panel 3c shows the b-values and the uncertainties as functions of time using a one month time window. Panel 3d shows the weekly seismicity rate (gray lines) and the monthly seismicity rate (black lines). The squares identify the dates of the selected observation periods during which seismic-hazard analysis was performed. 

Analysis of induced seismicity recorded in the period 1 September 2007 through 15 November 2010 for Z1. Panel 3a shows the monthly average injection rate in millions of gallons per day (mgd) for the entire Geysers field. Panel 3b shows the minimum magnitude of completeness M c as function of time, including uncertainties. Panel 3c shows the b-values and the uncertainties as functions of time using a one month time window. Panel 3d shows the weekly seismicity rate (gray lines) and the monthly seismicity rate (black lines). The squares identify the dates of the selected observation periods during which seismic-hazard analysis was performed. 

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The growing installation of industrial facilities for subsurface exploration worldwide requires continuous refinements in understanding both the mechanisms by which seismicity is induced by field operations and the related seismic hazard. Particularly in proximity of densely populated areas, induced low-to-moderate magnitude seismicity characterize...

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... studies dealing with induced seismicity, one of the most debated issues concerns the selection of the maximum magnitude value M max that could be induced by field opera- tions. As an example, Shapiro et al. (2007) proposed a tech- nique for estimating M max from an analysis of injection duration, the strength of the injection source, and rock prop- erties such as hydraulic diffusivity. Recently, Shapiro et al. (2010) also proposed the seismogenic index to quantify the seismotectonic state at an injection location. The seismo- genic index depends only on the tectonic features and is in- dependent of injection time or other injection characteristics, whose value correlates with the probability of a significant magnitude event. However, particularly for the period of interest analyzed in the present paper, detailed data about injection rate and extraction rate are not freely available. As a consequence, we follow Van Eck et al. (2006) and estimate M max for each source zone by using the technique of Makropoulos and Burton (1983), although it is based on a stationary assumption. The technique assumes that the total energy that may be accumulated and released in a seismo- genic volume is fairly constant in the considered time win- dow. This hypothesis can be considered valid if the whole duration of the analyzed dataset is taken into account. Then, when the cumulative energy is plotted as function of time (Fig. 2), the distance between the two parallel lines envelop- ing the released energy correlates with the upper limit of the energy that would be observed in the region, if the accumu- lated energy during the time was released by a single earth- quake. From the analyzed dataset we obtain M max values of 4.5 for Z1 and 3.8 for Z2, respectively, as shown in Figure 2. These estimated values are coherent with the observations reported in Table 2 that confirm that the magnitude M 4.5 has never been exceeded in the analyzed period. Table 1 Regression Coefficients and Relative Uncertainty of Equation (4). Figures 3d and 4d indicate the weekly seismicity rates that provide a detailed picture of the activity rate. However, for the purposes of performing a stable PSHA, a monthly observation time is considered. A one month time window permits a statistically significant data sample for computing both the b-value and seismicity rate. The same time window has been selected by EberhartPhillips and Oppenheimer (1984) and Majer and Peterson (2007) as it enables capture of the main features of the tem- poral seismicity evolution, such as the difference between win- ter and summer months. Thus, assuming a non-homogenous Poisson model for earthquake occurrence, we integrated the seismicity rate α t† in each time interval of one month length, and the resulting α values are plotted as black lines in Figure 3d for Z1 and Figure 4d for Z2. As a general consid- eration, it is evident that the monthly seismicity rate level in Z1 is on average three times that in Z2. Particularly for Z1, some interesting insights can be gained from the analysis of the plots. At a large timescale, three main peaks in the seismicity rate can be observed corresponding to March 2008, January 2009, and November 2009, while the rate is quite constant between January 2010 and July 2010. In each year, a seasonal variation of the seismicity rate can be noted, Figure 2. Results of the maximum-magnitude estimate obtained using the technique proposed by Makropoulos and Burton (1983). The left panel refers to zone Z1 and the right panel refers to zone Z2. In each panel the black line corresponds to the cumulative energy in the respective zone, the dashed-gray line corresponds to the average trend, and continuous-gray lines correspond to the upper and lower limit of the cumulative energy. The two crosses indicate the maximum and minimum cumulative energy, respectively, whose difference provides the estimated maximum magnitude. which is related to changes in the amount of water injection throughout the year as shown in Figures 3a and 4a. A similar observation has been made by Majer and Peterson (2007) at The Geysers for the period from 2000 to mid-2006. However, these observations must be accompanied with the analysis of M c , which shows several fluctuations, particularly for Z2. This means that the catalog has variable minimum-magnitude of completeness, which reflects several effects, such as seis- mic-network malfunctioning or improvements. Looking at the M c value variation as function of time in our present application, we choose to use only events with magnitude lar- ger than 1.2 for subsequent ...

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... The framework has been used by the United States Geological Survey (USGS) to produce one-year hazard maps in areas with induced seismicity [e.g. Petersen et al., 2017], and by Convertito et al. [2012] and Bourne et al. [2014 to assess the time-dependent seismic hazard due to geothermal operations and fluid extraction, respectively. A number of studies have gone one step further performing seismic hazard and risk assessment of varying complexity for the Groningen gas field van Elk et al., 2019], for an Enhanced Geothermal System in Basel [Mignan et al., 2015], for a HF sequence in the UK [Edwards et al., 2021] ...
... As for the possibility of real-time applications of the proposed technique, the results of the warning strategy suggest that a system based on three levels (No warning, Warning, and Alert) can be implemented, which can issue an alert hours before the occurrence of a significant earthquake in the framework of the induced seismicity. This may be of great help to avoid adverse consequences -social and economic -during field operations and reduce seismic hazard related to induced seismicity [55][56][57][58] . In fact, the computational times for the warning strategy are quite short, less than half a second to process three whole series, i.e. 4600 observations. ...
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... In this context, the present study aims to develop a nonparametric and robust ANN model to investigate groundmotions from induced seismicity, recorded at The Geysers geothermal region. Similar to other exploited areas for which induced earthquakes have been shown to represent a threat due to their shallow depths and relatively high frequency content (e.g., Van Eck et al., 2006;Bachmann et al., 2011;Bommer et al., 2016), several studies demonstrate that The Geysers-induced earthquakes represent a hazard for population in surrounding areas and on structures (e.g., Majer and Petersen, 2007;Convertito et al., 2012). Studies such as Convertito et al. (2012) show that observed peak ground acceleration (PGA) in The Geysers geothermal area has exceeded 120 cm/s 2 (around 12% of g; g being the acceleration of gravity). ...
... Similar to other exploited areas for which induced earthquakes have been shown to represent a threat due to their shallow depths and relatively high frequency content (e.g., Van Eck et al., 2006;Bachmann et al., 2011;Bommer et al., 2016), several studies demonstrate that The Geysers-induced earthquakes represent a hazard for population in surrounding areas and on structures (e.g., Majer and Petersen, 2007;Convertito et al., 2012). Studies such as Convertito et al. (2012) show that observed peak ground acceleration (PGA) in The Geysers geothermal area has exceeded 120 cm/s 2 (around 12% of g; g being the acceleration of gravity). According to the Modified Mercalli Intensity (MMI) scale, this value corresponds to light-to-moderate shaking level, which can be annoying for people living close to the field. ...
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... However, in the case of the real catalogue data, we do not know one 'true' value of b, even though Geffers et al. (2022) have previously suggested that of The Geysers catalogue is likely to have a b-value close to 1.0. This falls within the b-values estimated in prior literature, ranging from b ∼ 0.8 to 1.3 (Henderson et al., 1999;Convertito et al., 2012;Kwiatek et al., 2015;Leptokaropoulos et al., 2018). Similarly, b ∼ 1.0 for Southern California (Kamer & Hiemer, 2015). ...
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... When dealing with induced seismicity, however, standard approaches, such as Probabilistic Seismic Hazard Analysis (PSHA) e.g., [1,2] cannot be applied as they have been originally conceived. They need to be modified to consider the specific features of the induced seismicity e.g., [3][4][5]. The main differences are related to both temporal and spatial distribution of the induced seismicity compared to natural seismicity. ...
... Indeed, induced seismicity tends to cluster in limited volumes near the wells where field operations (e.g., fluids injection, extraction, fracking, etc.) are performed. From a temporal point of view, earthquake occurrence, in some cases, may be not stationary over small time-windows such as the extent of the geoengineering project (e.g., [5][6][7][8]). Hence, the homogeneous Poisson recurrence model can be used under some assumptions that can impact the final hazard estimates. ...
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... The first approach is based on the use of the well-established Gutenberg-Richter law which was applied in many pieces of research on seismic hazard in mines (e.g. Lasocki 1994;Lasocki 1995;Kornowski 2011a, 2011b;Convertito et al. 2012;Mutke et al. 2015;Leptokaropoulos et al. 2017). The non-parametric hazard assessment approach is evaluated under certain conditions (e.g. ...
... By definition, if the value of m is lower than 1.0, the release curve is regarded as accelerating-like; if m is higher than 1.0, then the release curve is regarded as quiescence-like (Jiang and Wu 2005;Jiang and Wu 2006). The process of BSR for mining tremors has to fulfil two criteria for the sequence: (Brehm and Braile 1999) the magnitude of completeness (M c ) must be known, and the dataset should have a frequencymagnitude distribution (FMD) for an appropriate time interval preceding the main-shock; and (Convertito et al. 2012) there are no interfering events. An interfering event is considered to be any event greater than M L 0.5 less than the mainshock, located near the mainshock in both time and space. ...
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Underground coal seam mining has been carried out in the Upper Silesian Coal Basin, Poland, for many years and with a simultaneous increase in exploitation depth. Frequently, coal seams are not fully extracted due to numerous reasons which lead to their edges and remnants remaining in the rock mass. Even in the case of the full extraction of a coal seam, mining usually ends at the border of a protecting pillar to protect underground or surface objects, sometimes at the border of the mining area, or some distance from the old goaf or high throw fault. Extraction of subsequent coal seams in an analogous range results in a cluster of coal seam edges remaining. In the vicinity of the mentioned remainders , the disrupted stress distribution is expected. The infraction of the aforementioned equilibrium repeatedly results in the occurrence of strong mining tremors. The observations from the studied coal seam no. 408's longwall panel indicated that mining works are able to disturb the present stress-strain equilibrium in the area of the edges of other coal seams, even if they are located at a greater vertical distance away. The seismo-logical parameters and distributions have been applied for this purpose.