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QUANTIFYING PREDICTABILITY IN A SIMPLE MODEL WITH COMPLEX FEATURES

机译:具有复杂特征的简单模型中的可预测性

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Here, Kaplan-Yorke type maps are utilized as simplified models to assess new strategies for quantifying predictability through information theory. These models give rise to a wide variety of "climate" distributions from nearly Gaussian to highly non-Gaussian. For complex models, it is almost impossible to compute proposed theoretical measures of predictability directly and alternative methods of estimation must be utilized. Due to the simplicity of the proposed model, accurate approximations of predictability can be computed and compared to various estimation techniques. A recently proposed method for finding a lower bound estimate of the predictability is outlined in the context of the model. Estimates of this type are computed and evaluated for a long-term climate prediction scenario. The factors that control the predictability for this scenario are determined using an ensemble of ensembles approach. In addition, the lower bound estimates are used as a means of assessing the utility of a Gaussian approximation strategy.
机译:在这里,Kaplan-Yorke类型图被用作简化模型,以评估通过信息论量化可预测性的新策略。这些模型产生了从近高斯到高度非高斯的各种“气候”分布。对于复杂的模型,几乎不可能直接计算建议的理论可预测性,而必须使用替代的估算方法。由于所提出模型的简单性,可以计算出可预测性的精确近似值,并将其与各种估计技术进行比较。在模型的上下文中概述了最近提出的用于找到可预测性的下限估计的方法。对于长期气候预测方案,将计算和评估这种类型的估计值。使用合奏方法确定控制此方案可预测性的因素。另外,下界估计值用作评估高斯近似策略效用的一种手段。

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