arXiv · physics/0110075
Zipf's law in human heartbeat dynamics
Abstract
It is shown that the distribution of low variability periods in the activity of human heart rate typically follows a multi-scaling Zipf's law. The presence or failure of a power law, as well as the values of the scaling exponents, are personal characteristics depending on the daily habits of the subjects. Meanwhile, the distribution function of the low-variability periods as a whole discriminates efficiently between various heart pathologies. This new technique is also applicable to other non-linear time-series and reflects these aspects of the underlying intermittent dynamics, which are not covered by other methods of linear- and nonlinear analysis.
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J. Kalda, M. Sakki, M. Vainu, M. Laan. 2001-10-26. Zipf's law in human heartbeat dynamics. https://arxiv.org/abs/physics/0110075
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