2008
DOI: 10.1109/icassp.2008.4517644
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Robust correlation analysis with an application to functional MRI

Abstract: Correlation is often used to measure the similarity between signals and is an important tool in signal and image processing. In some applications it is common that signals are corrupted by local bursts of noise. This adversely affects the performance of signal recognition algorithms. This paper presents a novel correlation estimator, which is robust to locally corrupted signals. The estimator is generalized to multivariate correlation analysis (general linear model, GLM, and canonical correlation analysis, CCA… Show more

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Cited by 5 publications
(1 citation statement)
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“…Correlation coefficient was first introduced by Bravais and later, Pearson in [18] illustrated that it is the best possible correlation between two time series. Up until now, many applications in different domains such as speech recognition, system design control, functional MRI and gene expression analysis have used the Pearson correlation coefficient as a behavior proximity measure between the time series (and sequences) [19]- [23]. The Pearson correlation coefficient changes between −1 and +1.…”
Section: A Behavior-based Measuresmentioning
confidence: 99%
“…Correlation coefficient was first introduced by Bravais and later, Pearson in [18] illustrated that it is the best possible correlation between two time series. Up until now, many applications in different domains such as speech recognition, system design control, functional MRI and gene expression analysis have used the Pearson correlation coefficient as a behavior proximity measure between the time series (and sequences) [19]- [23]. The Pearson correlation coefficient changes between −1 and +1.…”
Section: A Behavior-based Measuresmentioning
confidence: 99%