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A Boolean delay equation model of colliding cascades. Part I: Multiple seismic regimes

机译:碰撞级联的布尔延迟方程模型。第一部分:多种地震体制

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We consider a prominent feature of hierarchical nonlinear ("complex'') systems: persistent recurrence of abrupt overall changes, called here "critical transitions.'' Motivated by the earthquake prediction problem, we formulate a model that uses heuristic constraints taken from the dynamics of seismicity. Our conclusions, though, may apply to hierarchical systems that arise in other areas. We use the Boolean delay equation (BDE) framework to model the dynamics of colliding cascades, in which a direct cascade of loading interacts with an inverse cascade of failures. The elementary interactions of elements in the system are replaced by their integral effect, represented by the delayed switching of an element's state. The present paper is the first of two on the BDE approach to modeling seismicity. Its major results are the following: (i) A model that implements the approach. (ii) Simulating three basic types of seismic regime. (iii) A study of regime switching in a parameter space of the loading and healing rates. The second paper focuses on the earthquake prediction problem. [References: 66]
机译:我们考虑了分层非线性(“复杂”)系统的一个显着特征:突然发生的总体变化(在这里被称为“临界过渡”)的持续重复。受地震预测问题的启发,我们制定了一个模型,该模型使用了从动力学中获取的启发式约束。地震性。但是,我们的结论可能适用于其他领域中出现的分层系统。我们使用布尔延迟方程(BDE)框架对碰撞级联的动力学建模,在该碰撞级联中,负载的直接级联与故障的反向级联相互作用。系统中元素的基本交互被它们的积分效应所代替,积分效应由元素状态的延迟切换表示。本文是关于地震活动性的BDE方法的两篇中的第一篇。其主要结果如下:(i)实现该方法的模型。 (ii)模拟三种基本的地震类型。 (iii)在负荷率和治愈率的参数空间中进行状态切换的研究。第二篇论文集中在地震预报问题上。 [参考:66]

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