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Distinct metastable atmospheric regimes despite nearly Gaussian statistics: A paradigm model

机译:尽管有近乎高斯的统计数据但亚稳态大气状态却截然不同:范例模型

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摘要

A controversial topic in the recent climate modeling literature is the fashion in which metastable low-frequency regimes in the atmosphere occur despite nearly Gaussian statistics for these planetary waves. Here a simple 57-mode paradigm model for such metastable atmospheric regime behavior is introduced and analyzed through hidden Markov model (HMM) analysis of the time series of suitable low-frequency planetary waves. The analysis of this paradigm model elucidates how statistically significant metastable regime transitions between blocked and zonal statistical states occur despite nearly Gaussian behavior in the associated probability distribution function and without a significant role for the low-order truncated nonlinear dynamics alone; turbulent backscatter onto the three-dimensional subspace of low-frequency modes is responsible for these effects. It also is demonstrated that suitable stochastic mode reduction strategies, which include both augmented cubic nonlinearity and multiplicative noise, are also capable of capturing the metastable low-frequency regime behavior through a single stochastic differential equation compared with the full turbulent chaotic 57-mode model. This feature is attractive for issues such as long-term weather predictability. Although there have been many applications of HMM in other sciences, this work presents a previously undescribed application of HMM analysis to atmospheric low-frequency variability and points the way for further applications including their use in extended range predictability.
机译:在最近的气候建模文献中,一个有争议的话题是,尽管这些行星波的统计数据几乎是高斯的,但大气中仍存在亚稳态的低频状态。在此,通过对合适的低频行星波的时间序列进行隐马尔可夫模型(HMM)分析,介绍并分析了这种亚稳态大气状态行为的简单57模式范例模型。对这种范例模型的分析阐明了,尽管在相关的概率分布函数中几乎具有高斯行为,但在封闭状态和区域统计状态之间统计上显着的亚稳态过渡是如何发生的,而对于低阶截断的非线性动力学而言却没有显着的作用。湍流反向散射到低频模式的三维子空间是造成这些影响的原因。研究还表明,与完整的湍流混沌57模式模型相比,包括增加的立方非线性和乘性噪声在内的合适的随机模式降低策略还能够通过单个随机微分方程捕获亚稳态低频状态行为。此功能对于诸如长期天气预报等问题具有吸引力。尽管HMM在其他科学领域有许多应用,但这项工作提出了HMM分析在大气低频可变性方面先前未描述的应用,并为进一步的应用指明了方向,包括将其用于扩展范围的可预测性。

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