2002
DOI: 10.1785/0120000221
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Comparison of Earthquake Scaling Relations Derived from Data of the Instrumental and Preinstrumental Era

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Cited by 161 publications
(166 citation statements)
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“…Compilers use commonly the equation derived for the entire sample -i.e., with no distinction on style of faulting, although a significative fraction also consider the equations for normal or reverse faulting. Compilers also considered Stirling et al (2002) equation for preinstrumental data, but this is done basically only in the Iberian Range faults. Finally, for many Atlantic Ocean faults the relation of Scholz (2002) based on aspect ratio is also used.…”
Section: Maximum Magnitudementioning
confidence: 99%
“…Compilers use commonly the equation derived for the entire sample -i.e., with no distinction on style of faulting, although a significative fraction also consider the equations for normal or reverse faulting. Compilers also considered Stirling et al (2002) equation for preinstrumental data, but this is done basically only in the Iberian Range faults. Finally, for many Atlantic Ocean faults the relation of Scholz (2002) based on aspect ratio is also used.…”
Section: Maximum Magnitudementioning
confidence: 99%
“…Stirling et al (2002) show that a rupture length of ∼130 km corresponds to an average M w 7.6-7.7, but M w 7.8-7.9 is not inconsistent given the scatter observed for instrumentally recorded earthquakes worldwide.…”
Section: The 1872 Rupture: Seismological Observationsmentioning
confidence: 80%
“…The previously mentioned results can also be compared with established empirical scaling relations (e.g., Wells and Coppersmith, 1994;Stirling et al, 2002). Stirling et al (2002) show that a rupture length of ∼130 km corresponds to an average M w 7.6-7.7, but M w 7.8-7.9 is not inconsistent given the scatter observed for instrumentally recorded earthquakes worldwide.…”
Section: The 1872 Rupture: Seismological Observationsmentioning
confidence: 82%
“…The value of M Max can be evaluated from a geometrical element of the fault plane using empirical relationships proposed in the literature, as Wells and Coppersmith (1994), Stirling et al (2002) or Leonard (2010) (among others). Assigning a recurrence model to the fault and assuming an initial b-value (for example, b=1) that will be adjusted iteratively, it is possible to stablish a relation between the seismicity rare and the moment rate by solving the integral proposed by 20 Anderson (1979).…”
Section: Seismic Potential Of Faultsmentioning
confidence: 99%
“…5). The maximum expected earthquake magnitude generated in each fault is derived from the fault geometry, 15 applying the empirical relationship of Stirling (2002). Moment rates accumulated in the faults are estimated using the fault plane area and the slip rate value by the formula of Brune (1968).…”
Section: Sources Input Datamentioning
confidence: 99%