山体滑坡、岩爆、冰川断裂和火山爆发的一般破坏规律

Qinghua Lei, Didier Sornette
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摘要

灾难性故障对许多科学和技术领域都有重大影响,但要理解和预测这些故障仍然具有挑战性。其中一个主要困难在于断裂现象的突发性,它通常涉及一系列逐渐缩短的静止阶段,并以突然的爆发作为点缀,而不是一个平滑的连续过程。这种看似无规律的模式挑战了连续尺度不变性的传统幂律假设。在此,我们提出了一种基于对数周期幂律的广义材料失效定律,它能更好地捕捉间歇破裂动力学中固有的离散尺度不变性。通过对 109 个历史地质灾害事件(包括滑坡、岩爆、冰川断裂和火山爆发)的测试,证明了我们的方法的优越性。结果表明,我们的方法具有普遍性和稳健性,为预测灾难性故障提供了巨大潜力。
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Generalized failure law for landslides, rockbursts, glacier breakoffs, and volcanic eruptions
Catastrophic failures have momentous impact in many scientific and technological fields but remain challenging to understand and predict. One key difficulty lies in the burstiness of rupture phenomena, which typically involve a series of progressively shorter quiescent phases punctuated by sudden bursts, rather than a smooth continuous progression. This seemingly erratic pattern challenges the conventional power law assumption of continuous scale invariance. Here, we propose a generalized material failure law based on the log-periodic power law, which better captures the discrete scale invariance inherent in intermittent rupture dynamics. Our method's superiority is demonstrated through testing on 109 historical geohazard events, including landslides, rockbursts, glacier breakoffs, and volcanic eruptions. The results indicate that our method is general and robust, offering significant potential to forecast catastrophic failures.
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