1999
DOI: 10.1006/brln.1998.2024
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Wavelet Analysis of Neuroelectric Waveforms: A Conceptual Tutorial

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Cited by 296 publications
(227 citation statements)
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“…Wavelet analysis allows flexible control over the resolution with which neuroelectric components and events can be localized in time and frequency. This control translates into better detection of dynamic ERP components [29].…”
Section: Continuous Wavelet Transformmentioning
confidence: 99%
“…Wavelet analysis allows flexible control over the resolution with which neuroelectric components and events can be localized in time and frequency. This control translates into better detection of dynamic ERP components [29].…”
Section: Continuous Wavelet Transformmentioning
confidence: 99%
“…The discrete wavelet transform (DWT), and its use as a multiresolution analysis (MRA) tool, has been widely described in the literature (Jawerth and Sweldens, 1994;Hess-Nielsen and Wickerhauser, 1996;Unser and Aldroubi, 1996;Blinowska and Durka, 1997;Samar et al, 1999;Wilson, 2002;Bradley and Wilson, 2004;Wilson, 2004;Zhang et al, 2004;Bradley and Wilson, 2005;Zhang et al, 2005). In summary, the DWT is a form of digital filtering capable of deconstructing a signal into its component scales (frequency ranges), and then detailing how each scale evolves over time.…”
Section: The Over-complete Discrete Wavelet Transformmentioning
confidence: 99%
“…It should be noted that both digital implementations of the classical analogue filter types (such as Butterworth, Chebyshev and Elliptic), and the linear phase FIR filters implemented in ABR by Urbach and Pratt (1986), Pratt et al (1989), Pratt et al (1991) and Kawasaki and Inada (1993), can not be designed to have all three of these properties simultaneously. In addition, the type of DWT used in our study -an over complete discrete wavelet transform (OCDWT) -is computationally less demanding than applying multiple conventional digital filters (which becomes equivalent to a continuous wavelet transform [CWT] [Samar et al, 1999]). Whilst, we have chosen to use an OCDWT in this study, for the reasons outlined above, it is still reasonable to expect that a decomposition of a signal using other digital filters, such as those used by Urbach and Pratt (1986), Pratt et al (1989) Pratt et al (1991), and Kawasaki and Inada (1993), would provide similar results to those obtained using the OCDWT of a signal, provided the corner frequencies of each sub-band were the same.…”
Section: The Over-complete Discrete Wavelet Transformmentioning
confidence: 99%
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“…Wavelets can be used for the joint time-frequency analysis of EEG signals and they provide more robust measures for the detection and analysis of ERP components (Blanco et al, 1998). Samar et al (1999) and Quian Quiroga et al (2001) have presented evidence that wavelets may improve the extraction and analysis of ERP waveforms. The applications of wavelets to ERPs are broad ranging, including joint time-frequency analysis of ERPs (Samar et al, 1992), artifact removal (Jiang et al, 2007) and event detection (Demiralp et al, 1999;Samar et al, 1995).…”
Section: Introductionmentioning
confidence: 99%