大西洋经向翻转环流的复原力

Valérian Jacques-Dumas, Henk A. Dijkstra, Christian Kuehn
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引用次数: 0

摘要

鉴于有许多迹象表明大西洋经向翻转环流(AMOC)处于多稳定状态,我们探讨了这一动态系统的恢复力问题。我们提出了一种基于罕见事件技术的新的复原力方法,该方法以概率方式捕捉 "对变化的抵抗力 "和 "回归能力"。将这一指标应用于概念模型,不仅证明了它适用于评估 AMOC 的恢复能力,而且还显示了它在许多其他非自主动态系统中的潜在用途。这一框架随后被扩展到计算 AMOC 在外部强迫条件下发生转变的概率。这种条件概率可以通过利用计算该系统弹性时获得的信息来估算。这样,我们就可以通过将有条件的安全运行空间定义为(可能是瞬时的)外加强迫参数空间的子集,来提供安全运行空间的概率观点。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Resilience of the Atlantic Meridional Overturning Circulation
We address the issue of resilience of the Atlantic Meridional Overturning Circulation (AMOC) given the many indications that this dynamical system is in a multi-stable regime. A novel approach to resilience based on rare event techniques is presented which leads to a measure capturing `resistance to change` and `ability to return' aspects in a probabilistic way. The application of this measure to a conceptual model demonstrates its suitability for assessing AMOC resilience but also shows its potential use in many other non-autonomous dynamical systems. This framework is then extended to compute the probability that the AMOC undergoes a transition conditioned on an external forcing. Such conditional probability can be estimated by exploiting the information available when computing the resilience of this system. This allows us to provide a probabilistic view on safe operating spaces by defining a conditional safe operating space as a subset of the parameter space of the (possibly transient) imposed forcing.
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