1999
DOI: 10.1098/rsta.1999.0450
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The contribution of wavelets to the analysis of economic and financial data

Abstract: After summarizing the properties of wavelets that are most likely to be useful in economic and financial analysis, the literature on the application of wavelet techniques in these fields is reviewed. Special attention is given to the potential for insights into the development of economic theory or the enhancement of our understanding of economic phenomena. The paper is concluded with a section containing speculations about the relevance of wavelet analysis to economic and financial time-series given the exper… Show more

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Cited by 191 publications
(103 citation statements)
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“…The MODWT is used to compute wavelet variances, wavelet correlations (WC) and cross-correlations (WCC) of bivariate time series [13,14]. Several applications of the DWT and MODWT can be found in economic and financial literature (see e.g., [8,13,23,24]) and to a lesser extent in energy studies [25][26][27]. Nevertheless, to date the WCC (via MODWT) has not been widely used to study the correlation and co-movements between spot and long-term futures oil prices (though some exceptions are discussed below).…”
Section: The Wavelet Methodologymentioning
confidence: 99%
“…The MODWT is used to compute wavelet variances, wavelet correlations (WC) and cross-correlations (WCC) of bivariate time series [13,14]. Several applications of the DWT and MODWT can be found in economic and financial literature (see e.g., [8,13,23,24]) and to a lesser extent in energy studies [25][26][27]. Nevertheless, to date the WCC (via MODWT) has not been widely used to study the correlation and co-movements between spot and long-term futures oil prices (though some exceptions are discussed below).…”
Section: The Wavelet Methodologymentioning
confidence: 99%
“…Let us recall finally that other works previously addressed the wavelet techniques for stock market data: see the review paper [24] and the book [10]. Concerning this book, the authors works primarily with the discontinuous Haar wavelet which in general forbids to use any of these scale-limited extrapolation techniques.…”
Section: Preprint Submitted To Elsevier Sciencementioning
confidence: 99%
“…Wavelet theory is applied for data processing, since the representation of wavelet can deal with the non-stationary involved in the economic and financial time series [11]. Wavelet is a mathematical function that has certain properties that oscillate around zero (like sine and cosine functions) and localized in the time domain, this mean when the domain value is relatively large, the wavelet function will be zero [10].…”
Section: Wavelet Decompositionmentioning
confidence: 99%