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Fractals 2 Fractional Gaussian noise 2 Hurst coefficient 2 Autocorrelation 1 Correlation function 1 Covariance 1 Detrended fluctuation 1 Discrete fractional Brownian motion 1 Discrete fractional Gaussian noise 1 Dispersion analysis 1 Dispersional analysis 1 Exact simulation 1 Fractional Brownian motion 1 Long memory processes 1 Scaled windowed variance analysis 1 Self-similarity 1
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Bassingthwaighte, James B. 3 Caccia, David C. 2 Cannon, Michael J. 2 Raymond, Gary M. 2 Percival, Donald 1 Percival, Donald B. 1 Raymond, Gary 1
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Physica A: Statistical Mechanics and its Applications 3
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Deriving dispersional and scaled windowed variance analyses using the correlation function of discrete fractional Gaussian noise
Raymond, Gary M.; Bassingthwaighte, James B. - In: Physica A: Statistical Mechanics and its Applications 265 (1999) 1, pp. 85-96
Methods for estimating the fractal dimension, D, or the related Hurst coefficient, H, for a one-dimensional fractal series include Hurst's method of rescaled range analysis, spectral analysis, dispersional analysis, and scaled windowed variance analysis (which is related to detrended fluctuation...
Persistent link: https://www.econbiz.de/10010664882
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Analyzing exact fractal time series: evaluating dispersional analysis and rescaled range methods
Caccia, David C.; Percival, Donald; Cannon, Michael J.; … - In: Physica A: Statistical Mechanics and its Applications 246 (1997) 3, pp. 609-632
Precise reference signals are required to evaluate methods for characterizing a fractal time series. Here we use fGp (fractional Gaussian process) to generate exact fractional Gaussian noise (fGn) reference signals for one-dimensional time series. The average autocorrelation of multiple...
Persistent link: https://www.econbiz.de/10011061128
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Evaluating scaled windowed variance methods for estimating the Hurst coefficient of time series
Cannon, Michael J.; Percival, Donald B.; Caccia, David C.; … - In: Physica A: Statistical Mechanics and its Applications 241 (1997) 3, pp. 606-626
Three-scaled windowed variance methods (standard, linear regression detrended, and bridge detrended) for estimating the Hurst coefficient (H) are evaluated. The Hurst coefficient, with 0 H 1, characterizes self-similar decay in the time-series autocorrelation function. The scaled windowed...
Persistent link: https://www.econbiz.de/10011062664
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