Adaptively Smoothed Seismicity Earthquake Forecasts for Italy
M.J. Werner (ETH Zurich), A. Helmstetter (Uni. Grenoble), D.D. Jackson, (UCLA), Y.Y. Kagan (UCLA), S. Wiemer (ETH Zurich)

TL;DR
This paper introduces an adaptive smoothed seismicity model for Italy that estimates earthquake probabilities by leveraging past seismic data, optimizing spatial smoothing, and validating forecasts through prospective experiments.
Contribution
It adapts a seismicity forecasting model from California to Italy, incorporating adaptive spatial smoothing and historical data to improve earthquake probability estimates.
Findings
Forecasts outperform competitors in Italian CSEP experiment.
Using small earthquakes enhances fault structure detection.
Model calibrated on different catalogs quantifies predictability loss.
Abstract
We present a model for estimating the probabilities of future earthquakes of magnitudes m > 4.95 in Italy. The model, a slightly modified version of the one proposed for California by Helmstetter et al. (2007) and Werner et al. (2010), approximates seismicity by a spatially heterogeneous, temporally homogeneous Poisson point process. The temporal, spatial and magnitude dimensions are entirely decoupled. Magnitudes are independently and identically distributed according to a tapered Gutenberg-Richter magnitude distribution. We estimated the spatial distribution of future seismicity by smoothing the locations of past earthquakes listed in two Italian catalogs: a short instrumental catalog and a longer instrumental and historical catalog. The bandwidth of the adaptive spatial kernel is estimated by optimizing the predictive power of the kernel estimate of the spatial earthquake density in…
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