Multifractal detrended $uctuation analysis of nonstationary time series
By Jan W. Kantelhardt, S. Zschiegner, Eva Koscielny-Bunde, Shlomo Havlin, Armin Bunde, H. Eugene Stanley. 2002
218 citations recorded by the source corpus.
View Paper: https://www.semanticscholar.org/paper/c0b72c6877a51e94cd9616643b7b1a64dc891808
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Citations in the corpus
- Rough volatility of Bitcoin (2019, methodology): “In the MF-DFA, h(q) is obtained as the exponent of the fluctuation function Fq(S).”
- Statistical properties and multifractality of Bitcoin (2017, methodology): “tcoin, which is unaddressed by current literature. To explore the multifractal property of Bitcoin, we calculate the generalized Hurst exponent using multifractal detrended uctuation analysis (MF-DFA)[15] by using 1-min return data. The MF{DFA, which is an extended method of DFA, can investigate mul”
- On Hurst exponent estimation under heavy-tailed distributions (2010, methodology): “Multifractal detrended fluctuation analysis (MF−DFA), proposed by (Kantelhardt et al., 2002), is a generalization of detrended fluctuation analysis (DFA), proposed by (Peng et al., 1994).”
- p-exponent and p-leaders, Part II: Multifractal Analysis. Relations to Detrended Fluctuation Analysis (2015, methodology): “FDFA, on other side, were proposed independently and in dierent elds: In the Mathematics literature for the former around year 2005 [34,40], in the Physics literature for the latter around year 2002 [23]. This is, to the best of our knowledge, the rst time that these two notions are connected, relat”