利用ENSO和IOD预测维多利亚春季降水:线性多元回归与非线性神经网络的比较

F. Mekanik, M. Imteaz
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引用次数: 16

摘要

厄尔尼诺-南方涛动(ENSO)和印度洋偶极子(IOD)对全球降水有巨大影响。澳大利亚的降雨也受到这些复杂气候变量的关键模式的影响。许多研究试图在澳大利亚不同地区,特别是西澳大利亚州、新南威尔士州、昆士兰州和维多利亚州的降雨量之间建立这些大尺度气候指数的关系。与其他地区不同的是,在每个单独的大尺度气候模式与维多利亚降雨之间没有明确的关系。过去考虑到澳大利亚东南部降雨可预测性的研究可以达到最高30%的相关性。本研究探讨了这些模态与维多利亚春季降水的滞后时间关系。另一方面,为了建立更好的了解和预报系统,很少有人尝试建立这些指数对降雨的综合影响。因此,本研究的目的是利用多元回归作为线性方法,对比人工神经网络(ANN)作为非线性方法,研究ENSO和IOD与维多利亚春季降雨的联合滞后关系。研究发现,与多元回归预测66.15%的相关性相比,利用滞后ENSO-DMI指数与人工神经网络联合预测春季降水的相关性可达96.96%。这种方法可用于世界上其他地区,在这些地区,降雨与大尺度气候模式之间存在关系,而这种关系无法用线性方法建立。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Forecasting Victorian spring rainfall using ENSO and IOD: A comparison of linear multiple regression and nonlinear ANN
El Nino southern Oscillation (ENSO) and Indian Ocean Dipole (IOD) have enormous effects on the precipitations around the world. Australian rainfall is also affected by these key modes of complex climate variables. Many studies have tried to establish the relationships of these large-scale climate indices among the rainfalls of different parts of Australia, particularly Western Australia, New South Wales, Queensland and Victoria. Unlike the other regions, no clear relationship can be found between each individual large-scale climate mode and Victorian rainfall. Past studies considering southeast Australian rainfall predictability could achieve a maximum of 30% correlation. This study looks into the lagged-time relationships of these modes on Victorian spring rainfall. On the other hand, few attempts have been made to establish the combined effect of these indices on rainfall in order to develop a better understanding and forecasting system. Thus, the aim of this research was to investigate the combined lagged relationship of ENSO and IOD with Victorian spring rainfall using multiple regression as a linear method compared to Artificial Neural Networks (ANN) as a nonlinear method. This study found that predicting spring rainfall using combined lagged ENSO-DMI indices with ANN can achieve 96.96% correlation as compared to multiple regression with only 66.15% correlation. This method can be used for other parts of the world where a relationship exists between rainfall and large scale climate modes which could not be established by linear methods.
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