<p>For each Hurst exponent, statistical average and fluctuation are obtained over an ensemble of independent realizations with length . (a)–(b) SCMA and lSCMA de-trending procedures are employed, respectively. For SCMA de-trending procedure, cBEDE can evaluate scaling exponents with small bias () and standard deviation ().</p
Long-range correlation properties of financial stochastic time series y(i) have been, investigated w...
Scaling properties are among the most important quantifiers of complexity in many real systems, incl...
<p>(a)–(c) correspond to fast, normal, and slow trials, respectively. Let a window with length slid...
Wemake the comparative study of scaling range properties for detrended fluctuation analysis (DFA), d...
<p>The SCMA de-trending scheme is employed. Panels (a),(c),(e) and (g) are generated fBm time series...
In order to estimate the Hurst exponent of long-range dependent time series numerous estimators such...
Scaling invariance of time series has been making great contributions in diverse research fields. Bu...
<p>(A) Standard deviation of the fluctuations around the scaling laws (in base-10 logarithmic scale...
The main goal of this thesis is to test the ability of the Hurst exponent to recognise some processe...
A major issue in statistical physics literature is the study of the long range dependence phenomenon...
<p>Correlations between Hurst parameter estimates show that they are consistent but not precise. <i>...
The Hurst exponent $H$ of long range correlated series can be estimated by means of the Detrending M...
<p>(A) Detrended fluctuation analysis (DFA, see Methods Section B) of white player’s advantage incre...
International audienceThe detrended fluctuation analysis (DFA) and its higher-order variant make it ...
Detrended fluctuation analysis is a popular method for studying fractal scaling properties in time s...
Long-range correlation properties of financial stochastic time series y(i) have been, investigated w...
Scaling properties are among the most important quantifiers of complexity in many real systems, incl...
<p>(a)–(c) correspond to fast, normal, and slow trials, respectively. Let a window with length slid...
Wemake the comparative study of scaling range properties for detrended fluctuation analysis (DFA), d...
<p>The SCMA de-trending scheme is employed. Panels (a),(c),(e) and (g) are generated fBm time series...
In order to estimate the Hurst exponent of long-range dependent time series numerous estimators such...
Scaling invariance of time series has been making great contributions in diverse research fields. Bu...
<p>(A) Standard deviation of the fluctuations around the scaling laws (in base-10 logarithmic scale...
The main goal of this thesis is to test the ability of the Hurst exponent to recognise some processe...
A major issue in statistical physics literature is the study of the long range dependence phenomenon...
<p>Correlations between Hurst parameter estimates show that they are consistent but not precise. <i>...
The Hurst exponent $H$ of long range correlated series can be estimated by means of the Detrending M...
<p>(A) Detrended fluctuation analysis (DFA, see Methods Section B) of white player’s advantage incre...
International audienceThe detrended fluctuation analysis (DFA) and its higher-order variant make it ...
Detrended fluctuation analysis is a popular method for studying fractal scaling properties in time s...
Long-range correlation properties of financial stochastic time series y(i) have been, investigated w...
Scaling properties are among the most important quantifiers of complexity in many real systems, incl...
<p>(a)–(c) correspond to fast, normal, and slow trials, respectively. Let a window with length slid...