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Titlebook: Spectroscopy of Defects in Organic Crystals; N. I. Ostapenko,V. I. Sugakov,M. T. Shpak Book 1993 Springer Science+Business Media Dordrecht

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N. I. Ostapenko,V. I. Sugakov,M. T. Shpakthat this relation is useless in order to detect the presence of chaotic dynamics. On the other hand, according to Peters, long-term memory can be equivalently detected by . analysis and Lyapunov exponents since there exist nonperiodic cycles for the two processes: “ .& .& .(Peters, 1991, p. 180).
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that this relation is useless in order to detect the presence of chaotic dynamics. On the other hand, according to Peters, long-term memory can be equivalently detected by . analysis and Lyapunov exponents since there exist nonperiodic cycles for the two processes: “ .& .& .(Peters, 1991, p. 180).
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N. I. Ostapenko,V. I. Sugakov,M. T. Shpakbecause of the properties showed by the two kinds of processes. Effectively, a long-term memory process, like an Arfima process, is a stochastic one, while a chaotic process is by definition a deterministic one. However, this question finds its origins in recent works of Peters (1991, 1994) setting
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N. I. Ostapenko,V. I. Sugakov,M. T. Shpakbecause of the properties showed by the two kinds of processes. Effectively, a long-term memory process, like an Arfima process, is a stochastic one, while a chaotic process is by definition a deterministic one. However, this question finds its origins in recent works of Peters (1991, 1994) setting
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N. I. Ostapenko,V. I. Sugakov,M. T. Shpakbecause of the properties showed by the two kinds of processes. Effectively, a long-term memory process, like an Arfima process, is a stochastic one, while a chaotic process is by definition a deterministic one. However, this question finds its origins in recent works of Peters (1991, 1994) setting
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