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首页> 外文期刊>Physics Letters, A >Self-organized criticality in a block lattice model of the brittle crust
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Self-organized criticality in a block lattice model of the brittle crust

机译:脆壳块晶格模型中的自组织临界

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摘要

An earthquake model is introduced, in which the brittle crust is treated as a two-dimensional system of many blocks divided by faults, and the mechanical behavior of the faults is described by the Burridge-Knopoff stick-slip model. The coherent system naturally;evolves into a self-organized critical state. Some universal scaling laws of seismicity, such as the Gutenberg-Richter law with the b value in agreement with the observational result and the fractal feature of fault patterns, are reproduced. Some ambiguity in simple cellular automata models is also solved. (C) 1998 Elsevier Science B.V. [References: 29]
机译:介绍了一种地震模型,其中将脆性地壳视为由断层划分的许多块的二维系统,并用Burridge-Knopoff粘滑模型描述断层的力学行为。连贯的系统自然地发展为自组织的临界状态。再现了一些通用的地震活动标度定律,例如具有与观测结果和断层模式的分形特征一致的b值的古腾堡-里希特定律。简单元胞自动机模型中的一些歧义也得到解决。 (C)1998 Elsevier Science B.V. [参考:29]

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