Linear dynamical modes as new variables for data-driven ENSO forecast

被引:0
|
作者
Andrey Gavrilov
Aleksei Seleznev
Dmitry Mukhin
Evgeny Loskutov
Alexander Feigin
Juergen Kurths
机构
[1] Institute of Applied Physics of RAS,
[2] Potsdam Institute for Climate Impact Research,undefined
来源
Climate Dynamics | 2019年 / 52卷
关键词
Empirical modeling; Data dimensionality reduction; Nonlinear stochastic modeling; ENSO forecast;
D O I
暂无
中图分类号
学科分类号
摘要
A new data-driven model for analysis and prediction of spatially distributed time series is proposed. The model is based on a linear dynamical mode (LDM) decomposition of the observed data which is derived from a recently developed nonlinear dimensionality reduction approach. The key point of this approach is its ability to take into account simple dynamical properties of the observed system by means of revealing the system’s dominant time scales. The LDMs are used as new variables for empirical construction of a nonlinear stochastic evolution operator. The method is applied to the sea surface temperature anomaly field in the tropical belt where the El Nino Southern Oscillation (ENSO) is the main mode of variability. The advantage of LDMs versus traditionally used empirical orthogonal function decomposition is demonstrated for this data. Specifically, it is shown that the new model has a competitive ENSO forecast skill in comparison with the other existing ENSO models.
引用
收藏
页码:2199 / 2216
页数:17
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