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- W4230528022 endingPage "2019" @default.
- W4230528022 startingPage "2005" @default.
- W4230528022 abstract "A statistical fractal automaton model is described which displays two modes of dynamical behaviour. The first mode, termed recurrent criticality, is characterised by quasi-periodic, characteristic events that are preceded by accelerating precursory activity. The second mode is more reminiscent of SOC automata in which large events are not preceded by an acceleration in activity. Extending upon previous studies of statistical fractal automata, a redistribution law is introduced which incorporates two model parameters: a dissipation factor and a stress transfer ratio. Results from a parameter space investigation indicate that a straight line through parameter space marks a transition from recurrent criticality to unpredictable dynamics. Recurrent criticality only occurs for models within one corner of the parameter space. The location of the transition displays a simple dependence upon the fractal correlation dimension of the cell strength distribution. Analysis of stress field evolution indicates that recurrent criticality occurs in models with significant long-range stress correlations. A constant rate of activity is associated with a decorrelated stress field." @default.
- W4230528022 created "2022-05-11" @default.
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- W4230528022 date "2004-01-01" @default.
- W4230528022 modified "2023-09-27" @default.
- W4230528022 title "Accelerating Precursory Activity within a Class of Earthquake Analogue Automata" @default.
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- W4230528022 doi "https://doi.org/10.1007/978-3-0348-7873-9_14" @default.
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