2009
DOI: 10.1175/2008jcli2571.1
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Independent Component Analysis of Climate Data: A New Look at EOF Rotation

Abstract: The complexity inherent in climate data makes it necessary to introduce more than one statistical tool to the researcher to gain insight into the climate system. Empirical orthogonal function (EOF) analysis is one of the most widely used methods to analyze weather/climate modes of variability and to reduce the dimensionality of the system. Simple structure rotation of EOFs can enhance interpretability of the obtained patterns but cannot provide anything more than temporal uncorrelatedness. In this paper, an al… Show more

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Cited by 60 publications
(50 citation statements)
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“…Dobricic et al (2016) performed an ICA of atmospheric reanalysis data finding a link between the increasing trend of near-surface temperature in the Arctic during winter (DJF) and three atmospheric patterns. Hannachi et al (2009) first proposed applying the ICA instead of the commonly used EOF in climate studies, showing that ICA may be explained by a rotation of EOFs. The major difference between the two estimates is that ICA does not assume the Gaussian distributions of event probabilities.…”
Section: Maximum Likelihood Estimate (Mle) Of Atmospheric Pollutantsmentioning
confidence: 99%
“…Dobricic et al (2016) performed an ICA of atmospheric reanalysis data finding a link between the increasing trend of near-surface temperature in the Arctic during winter (DJF) and three atmospheric patterns. Hannachi et al (2009) first proposed applying the ICA instead of the commonly used EOF in climate studies, showing that ICA may be explained by a rotation of EOFs. The major difference between the two estimates is that ICA does not assume the Gaussian distributions of event probabilities.…”
Section: Maximum Likelihood Estimate (Mle) Of Atmospheric Pollutantsmentioning
confidence: 99%
“…Although the monthly NDVI anomaly can indicate deviation from the long term cycle, we cannot reliably identify the continuous change trend from a single anomaly image. This paper uses an empirical orthogonal function (EOF) analysis to extract monthly NDVI change tendencies from the monthly time-series NDVI anomalies, because EOF offers a clear advantage in analyzing spatial-temporal changes [51]. EOF analysis uses properties of matrix algebra to decompose a dataset into spatially orthogonal Eigen-functions and associated temporal coefficients, and is among the most widely used methods in meteorological science [52,53].…”
Section: Extracting the Spatial-temporal Change By Using An Empiricalmentioning
confidence: 99%
“…More recently, the higher-order statistical technique of independent component analysis (ICA, Cardoso and Souloumiac 1993;Hyvärinen 1999a, classified here as (b)) has been introduced in order to decompose these data into statistically independent components (e.g., Aires et al 2002;Westra et al 2007;Hannachi et al 2009;Frappart et al 2010Frappart et al , 2011. Forootan andKusche (2012, 2013) argue that different physical processes generate statistically independent source signals that are superimposed in geophysical time series; thus, application of ICA likely helps separating (extracting) their contribution from the total signal.…”
Section: Introductionmentioning
confidence: 99%