Abstract
Modern Applied Science, Vol. 1, No. 2, July 2007, all in one file
Highlights
One of the most commonly used indicators to study the fractal and chaos theory is the Hurst exponent based on the analysis of rescaled range
Dr Yool concludes: “These results suggest that it is not possible to quantify accurately the biological pump using only nitrate and the f-ratio
In order to eliminate the linearly dependence, applying AR(1) regression to the component, we have yt xt Where a and b is the coefficient of the AR(1) regression model
Summary
One of the most commonly used indicators to study the fractal and chaos theory is the Hurst exponent based on the analysis of rescaled range. Where R is the distance covered, T a time index. He found that the following was a more general form of equation (1):. Where R S is rescaled range, b is a constant, N is time index of a time series{xt } (t 1,2,, N ) , H is called as Hurst exponent. Regular semigroup whose idempotents satisfy permutation identities were investigated by Yamada (1967, P.371). Strong wrpp semigroup whose idempotents satisfy permutation identities were investigated by Guo(1996, P.1947) Eventually strong wrpp semigroup whose idempotents satisfy permutation identities were studied by Du et al(2001,P.424).
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