Statistical physics approach to understanding the multiscale dynamics of earthquake fault systems
By John B. Rundle, Donald L. Turcotte, Robert Shcherbakov, William Klein, C. Sammis. 2003
407 citations recorded by the source corpus.
Subfields: Atmospheric Science, Condensed Matter Physics, Geophysics
View Paper: https://www.semanticscholar.org/paper/300410abe799c3908db8b5bfadd60c96f87cd71c
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Geophysics
- Theodore E. Matikas
- Anastasios C. Mpalaskas
- Ilya Zaliapin
- Y. Ben‐Zion
- Giuseppe Lacidogna
- Alberto Carpinteri
- F. Accornero
- N. Kato
Citations in the corpus
- From criticality to final collapse: Evolution of the ''b-value" from 1.5 to 1.0 (2009, background): “It is remarkable that the defect size distribution is a power-law with negative exponent a = 2b, which can be interpreted as a fractal dimension of the damage domain [9,10].”
- Fractals and spatial statistics of point patterns (2013, unknown): “Successful applications of non-linear modeling in geoscience include the following: Rundle et al. (2003) showed that the Gutenberg-Richter frequencymagnitude relation is a combined effect of the geometrical (fractal) structure of fault networks and the non-linear dynamics of seismicity.”
- Influence of damage in the acoustic emission parameters (2013, background): “, the cracks are distributed in a fractal domain comprised between a surface and the volume of the analyzed region [29–32].”
- Statistical physics of fracture, friction, and earthquakes (2011, background): “Note that comprehensive reviews were presented by Ben-Zion (2008); Rundle et al. (2003); Turcotte et al. (2009) for models of statistical properties of earthquakes using friction laws other than the RSF law.”
- Earthquake clusters in southern California II: Classification and relation to physical properties of the crust (2013, background): “[2] Seismicity patterns are prime examples of complex dynamic phenomena with variations in space, time, and size over very broad ranges of scales [e.g., Aki, 1981; Utsu, 2002; Keilis-Borok and Soloviev, 2003; Rundle et al., 2003; Sornette, 2004; Ben-Zion, 2008; Shearer, 2012].”