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Demonstrating the value of larger ensembles in forecasting physical systems

机译:演示大型合奏在预测物理系统中的价值

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摘要

Ensemble simulation propagates a collection of initial states forward in time in a Monte Carlo fashion. Depending on the fidelity of the model and the properties of the initial ensemble, the goal of ensemble simulation can range from merely quantifying variations in the sensitivity of the model all the way to providing actionable probability forecasts of the future. Whatever the goal is, success depends on the properties of the ensemble, and there is a longstanding discussion in meteorology as to the size of initial condition ensemble most appropriate for Numerical Weather Prediction. In terms of resource allocation: how is one to divide finite computing resources between model complexity, ensemble size, data assimilation and other components of the forecast system. One wishes to avoid undersampling information available from the model's dynamics, yet one also wishes to use the highest fidelity model available. Arguably, a higher fidelity model can better exploit a larger ensemble; nevertheless it is often suggested that a relatively small ensemble, say similar to 16 members, is sufficient and that larger ensembles are not an effective investment of resources. This claim is shown to be dubious when the goal is probabilistic forecasting, even in settings where the forecast model is informative but imperfect. Probability forecasts for a 'simple' physical system are evaluated at different lead times; ensembles of up to 256 members are considered. The pure density estimation context (where ensemble members are drawn from the same underlying distribution as the target) differs from the forecasting context, where one is given a high fidelity (but imperfect) model. In the forecasting context, the information provided by additional members depends also on the fidelity of the model, the ensemble formation scheme (data assimilation), the ensemble interpretation and the nature of the observational noise. The effect of increasing the ensemble size is quantified by its relative information content (in bits) using a proper skill score. Doubling the ensemble size is demonstrated to yield a non-trivial increase in the information content (forecast skill) for an ensemble with well over 16 members; this result stands in forecasting a mathematical system and a physical system. Indeed, even at the largest ensemble sizes considered (128 and 256), there are lead times where the forecast information is still increasing with ensemble size. Ultimately, model error will limit the value of ever larger ensembles. No support is found, however, for limiting design studies to the sizes commonly found in seasonal and climate studies. It is suggested that ensemble size be considered more explicitly in future design studies of forecast systems on all time scales.
机译:集成仿真以蒙特卡洛的方式在时间上向前传播了一组初始状态。取决于模型的保真度和初始集合的属性,集合模拟的目标可以从仅量化模型灵敏度的变化一直到提供未来可行的概率预测。无论目标是什么,成功都取决于集合的性质,并且在气象学方面长期以来一直在讨论最适合数值天气预报的初始条件集合的大小。在资源分配方面:如何在模型复杂度,集合大小,数据同化和预测系统的其他组件之间划分有限的计算资源。一个人希望避免从模型的动态信息中获取欠采样信息,而另一个人也希望使用现有的最高保真度模型。可以说,更高保真度的模型可以更好地利用更大的整体。但是,通常建议一个相对较小的合奏(例如,类似于16个成员)就足够了,并且较大的合奏并不是对资源的有效投资。当目标是概率预测时,即使在预测模型提供信息但不完善的环境中,该声明也显示出可疑。在不同的交货时间评估“简单”物理系统的概率预测。最多可考虑256个成员的合奏。纯密度估计上下文(其中集合成员从与目标相同的基础分布中提取)与预测上下文不同,在预测上下文中,给出了高保真度(但不完美)模型。在预测环境中,其他成员提供的信息还取决于模型的保真度,整体形成方案(数据同化),整体解释和观测噪声的性质。使用适当的技能评分,通过其相对信息内容(以位为单位)可以量化增加合奏大小的效果。事实证明,对于拥有16个以上成员的集成团,将集成团的大小加倍会使信息内容(预测技能)得到不小的增长;该结果代表对数学系统和物理系统的预测。实际上,即使在考虑的最大合奏大小(128和256)下,在交货时间中,预测信息仍会随着合奏大小而增加。最终,模型误差将限制更大的乐团的价值。但是,没有发现将设计研究限制在季节性和气候研究中通常发现的大小方面的支持。建议在将来的所有时间尺度上的预测系统设计研究中更明确地考虑集合大小。

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