Statistical Tests for Scaling in the Inter-Event Times of Earthquakes in California
arXiv:0910.0055 · doi:10.1142/S0217979209063869
Abstract
We explore in depth the validity of a recently proposed scaling law for earthquake interevent time distributions in the case of the Southern California, using the waveform cross-correlation catalog of Shearer et al. Two statistical tests are used: on the one hand, the standard two-sample Kolmogorov-Smirnov test is in agreement with the scaling of the distributions. On the other hand, the one-sample Kolmogorov-Smirnov statistic complemented with Monte Carlo simulation of the inter-event times, as done by Clauset et al., supports the validity of the gamma distribution as a simple model of the scaling function appearing on the scaling law, for rescaled inter-event times above 0.01, except for the largest data set (magnitude greater than 2). A discussion of these results is provided.
proceedings of Erice conference, 2008
References in corpus (5)
- "Universal" Distribution of Inter-Earthquake Times Explained
- Scaling and universality in rock fracture
- Universal Earthquake-Occurrence Jumps, Correlations with Time, and Anomalous Diffusion
- Intensity Thresholds and the Statistics of the Temporal Occurrence of Solar Flares
- Scaling and correlations in the dynamics of forest-fire occurrence