1993
DOI: 10.1029/93gl02848
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Neural net forecasting for geomagnetic activity

Abstract: We use neural nets to construct nonlinear models to forecast the AL index given solar wind and interplanetary magnetic field (IMF) data. We follow two approaches: 1) the state space reconstruction approach, which is a nonlinear generalization of autoregressive‐moving average models (ARMA) and 2) the nonlinear filter approach, which reduces to a moving average model (MA) in the linear limit. The database used here is that of Bargatze et al. [1985].

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Cited by 71 publications
(46 citation statements)
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“…Nonlinear models for the AL prediction, driven by the solar wind and IMF parameters, have been pioneered by Bargatze et al (1985) and further developed by Vassiliadis (1994), Price et al (1994) and . Neural networks have been introduced into prediction of auroral indices along with nonlinear models (ARMA and MA filters) by Hernandez et al (1993) and later on by Gleisner and Lundstedt (1997) and Weigel et al (1999). Following the steps of Hernandez et al (1993), our model uses neural nets to construct nonlinear models using Autoregressive Moving Average with eXogenous input(s) (ARMAX).…”
Section: Introductionmentioning
confidence: 99%
See 1 more Smart Citation
“…Nonlinear models for the AL prediction, driven by the solar wind and IMF parameters, have been pioneered by Bargatze et al (1985) and further developed by Vassiliadis (1994), Price et al (1994) and . Neural networks have been introduced into prediction of auroral indices along with nonlinear models (ARMA and MA filters) by Hernandez et al (1993) and later on by Gleisner and Lundstedt (1997) and Weigel et al (1999). Following the steps of Hernandez et al (1993), our model uses neural nets to construct nonlinear models using Autoregressive Moving Average with eXogenous input(s) (ARMAX).…”
Section: Introductionmentioning
confidence: 99%
“…Neural networks have been introduced into prediction of auroral indices along with nonlinear models (ARMA and MA filters) by Hernandez et al (1993) and later on by Gleisner and Lundstedt (1997) and Weigel et al (1999). Following the steps of Hernandez et al (1993), our model uses neural nets to construct nonlinear models using Autoregressive Moving Average with eXogenous input(s) (ARMAX). The data and the challenges of the data sets in correlation with the model are discussed in Sect.…”
Section: Introductionmentioning
confidence: 99%
“…The dimension analyses of AE time series gave evidence of low effective dimension in the system (Vassiliadis et al, 1990;Sharma et al, 1993). Further elaboration of this hypothesis resulted in creating space weather forecasting tools based on local-linear filters (Price et al, 1994;Vassiliadis et al, 1995;Valdivia et al, 1996), data-derived analogues (Klimas et al, 1997;Horton et al, 1999), and neural networks (Hernandes et al, 1993;Gleisner and Lundstedt, 1997;Weigel et al, 2002). The low dimensional organized behavior of the magnetosphere on global scales is also evident in many in situ observations of the large-scale features of substorms by many spacecrafts including INTERBALL and GEOTAIL missions (Petrukovich et al, 1998;Nagai et al, 1998;Ieda et al, 1998).…”
Section: Introductionmentioning
confidence: 93%
“…Therefore, the algorithms make it possible to construct a forecast model even though the relationship between cause and effect is not clearly understood. Neural networks have been broadly used in space weather applications such as the prediction of solar activities (Wang 2000;Gong et al 2004;Wang et al 2008;Qahwaji et al 2007Qahwaji et al , 2008Henwood et al 2010) and geomagnetic activities (Lundstedt 1992;Hernandez et al 1993;Freeman et al 1993;Valach et al 2009;Ji et al 2013). SPE prediction models have been developed by neu-…”
Section: Introductionmentioning
confidence: 99%