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Abstract
摘要 |
The $n$-index R\'enyi mutual information and transfer entropy for the
two-dimensional kinetic Ising model with arbitrary single-spin dynamics
in the thermodynamic limit are derived. By means of Monte Carlo simulations with
the Wolff algorithm, we calculate the information flows
in the Ising model with the Metropolis dynamics and the Glauber dynamics.
We find that, not only the global R\'enyi transfer entropy, but also the
pairwise R\'enyi transfer entropy peaks in the disorder phase.
Therefore, the R\'enyi information flows may be used as better tools than the Shannon
counterparts in the study of phase transitions in complex dynamical systems. |
