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Multiple-scale error growth in a convection-resolving model

机译:对流解析模型中的多尺度误差增长

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摘要

The properties of the multiple-scale instabilities present in a non-hydrostatic forecast model are investigated. The model simulates intense convection episodes occurring in northern Italy. A breeding technique is used to construct ensembles of perturbations of the model trajectories aimed at representing the instabilities that are responsible for error growth on various timescales and space scales. By means of perfect model twin experiments it is found that, for initial errors of the order of present-day analysis error, a non-negligible fraction of the forecast error can be explained by a bred vector ensemble of reasonable size representing the growth of errors on intermediate scales. In contrast, when the initial error is much smaller, the spectrum of bred vectors representing the fast convective-scale instabilities becomes flat, and the number of ensemble members needed to explain even a small fraction of the forecast error becomes extremely large. The conclusion is that as the analysis error is decreased, it becomes more and more computationally demanding to construct an ensemble that can describe the high-dimensional subspace of convective instabilities and that can thus be potentially useful for controlling the error growth.
机译:研究了非静水预测模型中存在的多尺度不稳定性的性质。该模型模拟了意大利北部发生的强烈对流事件。育种技术用于构建模型轨迹的扰动集合,旨在表示造成各种时间尺度和空间尺度误差增长的不稳定性。通过完善的模型孪生实验,发现对于当前分析误差量级的初始误差,预测误差的不可忽略的部分可以用代表误差增长的合理大小的繁殖矢量集合来解释。在中等规模上。相反,当初始误差小得多时,代表快速对流尺度不稳定性的繁殖向量的频谱变得平坦,并且即使解释一小部分预测误差所需的集合成员数也变得非常大。结论是,随着分析误差的减小,构建能描述对流不稳定性的高维子空间并因此可能对控制误差增长有用的集成变得越来越需要计算。

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