A comparative study on the self-similarity hypothesis of regular and slow earthquake growth
Dye SK Sato

TL;DR
This study examines the self-similarity hypothesis in regular and slow earthquakes, analyzing theoretical models and seismic data to understand how source parameters and scaled energies vary across different earthquake types.
Contribution
It applies a refined self-similar rupture model to various seismic events, revealing differences in scaled energy and questioning the universality of self-similarity in slow earthquakes.
Findings
Low-frequency and very-low-frequency earthquakes share similar scaled energies.
Slow slip events show multiple modes with different scaled energies.
Seismic moments of very-low-frequency earthquakes are smaller than expected for self-similar ruptures.
Abstract
Fault ruptures of regular earthquakes typically grow in a self-similar manner, where the radiated energy is proportional to the seismic moment. Their proportionality factor, termed as scaled energy, has been conventionally described as the ratio of stress drop to stiffness. By analyzing the self-similar circular crack model by Sato and Hirasawa (1973), Matsu'ura (2024) found a correction prefactor for this theoretical representation of the scaled energy, the cubed ratio of the rupture speed to the S-wave speed. The stress drop times the cubed rupture speed is the scaling prefactor of the self-similar seismic moment, and thus, Matsu'ura's solution tells that the seismic moment rate is determined by the scaled energy in the self-similar rupture growth. We rearrange the properties of the self-similar solution from this perspective, apply this Sato-Hirasawa-Matsu'ura relation to a series of…
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Taxonomy
TopicsEarthquake Detection and Analysis · Complex Systems and Time Series Analysis
