2012
DOI: 10.1785/0120110033
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Long-Term Creep Rates on the Hayward Fault: Evidence for Controls on the Size and Frequency of Large Earthquakes

Abstract: The Hayward fault (HF) in California exhibits large (M w 6.5-7.1) earthquakes with short recurrence times (161 65 yr), probably kept short by a 26%-78% aseismic release rate (including postseismic). Its interseismic release rate varies locally over time, as we infer from many decades of surface creep data. Earliest estimates of creep rate, primarily from infrequent surveys of offset cultural features, revealed distinct spatial variation in rates along the fault, but no detectable temporal variation. Since the … Show more

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Cited by 46 publications
(43 citation statements)
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“…The distribution of locked and creeping patches from the InSAR inversion reveals similar features highlighted by prior works on the HF relying on AAs, GPS, CREs, and InSAR data or a combination of these techniques [ Simpson et al , ; Malservisi et al , ; Schmidt et al , ; Lienkaemper et al , ; Shirzaei and Bürgmann , ]: the slow creeping patch near Berkeley, the locked patch beneath San Leandro, and the fast creeping patch near Fremont, extending further south given the revised geometry of Chaussard et al []. The only work suggesting a significantly different distribution of locked and slipping patches on the HF is Evans et al [] who find the strongest coupled patches at shallow depths south of Berkeley, near Hayward, and south of Fremont.…”
Section: Discussionsupporting
confidence: 64%
“…The distribution of locked and creeping patches from the InSAR inversion reveals similar features highlighted by prior works on the HF relying on AAs, GPS, CREs, and InSAR data or a combination of these techniques [ Simpson et al , ; Malservisi et al , ; Schmidt et al , ; Lienkaemper et al , ; Shirzaei and Bürgmann , ]: the slow creeping patch near Berkeley, the locked patch beneath San Leandro, and the fast creeping patch near Fremont, extending further south given the revised geometry of Chaussard et al []. The only work suggesting a significantly different distribution of locked and slipping patches on the HF is Evans et al [] who find the strongest coupled patches at shallow depths south of Berkeley, near Hayward, and south of Fremont.…”
Section: Discussionsupporting
confidence: 64%
“…The 150 km length of the creeping zone on the North Anatolian Fault [ Cetin et al ., , Figure 13a] is comparable to that of the creeping central San Andreas fault; however, earthquakes that have ruptured the ends of the creeping zone in central California have been relatively modest (e.g., Parkfield M ~ 6.0), with major earthquakes ( M w ≥ 7.6) in 1906 and 1857 abutting, rather than overlapping, those segments currently exhibiting surface creep. The combination of creep and seismic behavior of the Ismetpasa segment more closely resembles that on the Hayward fault, where apparently steady creep rates of 5–9 mm/yr are interrupted by M w ≤ 7 earthquakes at ≈ 160 year intervals [ Lienkaemper et al ., ]. At least since 40 years after the 1868 earthquake mean creep rates at Fremont on the Hayward fault have been steady, as documented by a foundation wall that has now been offset in Fremont by ≈ 1 m. This time interval represents 80% of the earthquake cycle, but it is probable that rapid initial (but undocumented) afterslip occurred prior to wall construction in Fremont [ Lienkaemper et al ., ].…”
Section: Discussionmentioning
confidence: 99%
“…Crustal deformation along the HF is characterized by a wide variety of fault slip behaviors from aseismic creep (Schmidt et al 2005) to stick-slip earthquakes including the 1868 HF earthquake that had an inferred seismic moment magnitude (M w ) of 6.8 (e.g., Lienkaemper et al 2012). To explore the rupture processes for the four target earthquakes (Table 1), we make use of borehole seismograms from the Hayward fault network (HFN).…”
Section: Hayward Fault Networkmentioning
confidence: 99%
“…The interpolation does not change the shape of the moment rate functions. We employ a nonnegative least-squares algorithm of Lawson and Hanson (1974) to ensure slip positivity, and apply a spatial smoothing with a constant smoothing factor. For each target HF earthquake, we test the two fault planes corresponding to the two nodal planes inferred from the moment tensor analysis that was obtained from inversion of long-period (50-10 s) complete waveforms.…”
Section: Finite-source Rupture Inversionmentioning
confidence: 99%