T004-0001
Time-Dependent Earthquake Forecasts on Oceanic Transform Faults
Abstract:
Here I build time-dependent earthquake recurrence models to quantify the predictability of OTF earthquakes. I create synthetic event catalogs of background seismicity and repeating large earthquakes. The background seismicity is governed by a Poissonian process in time and a tapered Gutenberg-Richter magnitude distribution. The large earthquakes are time-dependent and are drawn from a Gaussian magnitude distribution peaked at the median of the observed event magnitudes. The total moment rate on each rupture patch is required to match that observed in the Global Centroid Moment Tensor catalog. I compute the probability that the parameters explain the observed inter-event times from the Bayesian combination of three time-dependent models: the Brownian Passage Time (BPT), Weibull, and lognormal (LogN) distributions. Initial results show a best fitting model with weights of 17% BPT, 61% Weibull, and 22% LogN, with a mean recurrence interval of 5.5 years and a coefficient of variation (COV) of 0.2. The low COV and stable earthquake patterns indicate quasi-periodic OTF seismic cycles, with the rupture patch locations controlled by along-strike variations in fault zone properties.