2015
DOI: 10.1093/gji/ggv151
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Seasonal variations of seismic velocities in the San Jacinto fault area observed with ambient seismic noise

Abstract: We observe seasonal seismic wave speed changes (dv/v) in the San Jacinto fault area and investigate several likely source mechanisms. Velocity variations are obtained from analysis of 6 yr data of vertical component seismic noise recorded by 10 surface and six borehole stations. We study the interrelation between dv/v records, frequency-dependent seismic noise properties, and nearby environmental data of wind speed, rain, ground water level, barometric pressure and atmospheric temperature. The results indicate… Show more

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Cited by 88 publications
(127 citation statements)
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“…A seasonal variation in the 0.1-to 0.5-Hz band shown in Figs. 4c and 5c might be primarily due to time-dependent noise source distribution (e.g., Hadziioannou et al 2011;Zhan et al 2013;Hillers et al 2015). Additionally, the uncertainties in the majority of dv/v measurements on a 5-day stack exceed 0.1 %, which could introduce bias into the estimate of the longterm velocity change.…”
Section: Discussionmentioning
confidence: 99%
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“…A seasonal variation in the 0.1-to 0.5-Hz band shown in Figs. 4c and 5c might be primarily due to time-dependent noise source distribution (e.g., Hadziioannou et al 2011;Zhan et al 2013;Hillers et al 2015). Additionally, the uncertainties in the majority of dv/v measurements on a 5-day stack exceed 0.1 %, which could introduce bias into the estimate of the longterm velocity change.…”
Section: Discussionmentioning
confidence: 99%
“…Another source of seasonal velocity variation may be thermoelastic strain changes (Hillers et al 2015). Tsai (2011) considered thermoelastic, poroelastic, and elastic hydrological load models to explain the coherence of seasonal variation between vertical deformation and seismic velocity change.…”
Section: Discussionmentioning
confidence: 99%
See 1 more Smart Citation
“…Here, we focus on monitoring methods to track systematic changes in the crosscorrelation coda wavefield that are governed by variations in the elastic or scattering properties of the heterogeneous medium. In seismological contexts, these principles have been applied to resolve relative velocity changes between Oð0.01%Þ and Oð1%Þ associated with volcanic activity (Brenguier et al, 2008b;Obermann et al, 2013a), rapid (Wegler and Sens-Schönfelder, 2007;Brenguier et al, 2008a;Wegler et al, 2009;Hobiger et al, 2012;Froment et al, 2013) and slow (Rivet et al, 2011) slip on earthquake faults, water content in the shallow crust (Sens-Schönfelder and Wegler, 2006a;Meier et al, 2010;Froment et al, 2013;Hillers et al, 2014), thermal processes (Sens-Schönfelder and Richter et al, 2014;Hillers et al, 2015a), and tidal-induced deformation (Hillers et al, 2015b). Scattered wavefield sensitivity allows imaging of static and transient variations in the properties of structural and mechanical media (Larose et al, 2010;Rossetto et al, 2011;Obermann et al, 2013aObermann et al, , 2014Planès et al, 2015).…”
Section: Introductionmentioning
confidence: 99%
“…These approaches have two particularly attractive attributes: 1) they use surface waves as primary data and thus have great sensitivity to the shear modulus of the subsurface media, and 2) their intrinsic repeatability enables time-lapse measurements of evolving systems (e.g. Mainsant et al, 2012;Mordret et al, 2014;Hillers et al, 2015). Tomographic images can be obtained from an array of sensors recording the ambient noise field, with the resolution of the images depending primarily on the density of the recording array.…”
Section: Model Development and Validationmentioning
confidence: 99%