Weak insensitivity to initial conditions at the edge of chaos in the logistic map
暂无分享，去创建一个
M. Coraddu | F. Meloni | G. Mezzorani | R. Tonelli | R. Tonelli | F. Meloni | G. Mezzorani | M. Coraddu
[1] C. Tsallis. Possible generalization of Boltzmann-Gibbs statistics , 1988 .
[2] C. Tsallis,et al. Power-law sensitivity to initial conditions—New entropic representation , 1997 .
[3] C. Tsallis,et al. Nonextensivity and Multifractality in Low-Dimensional Dissipative Systems , 1997, cond-mat/9709226.
[4] V. Latora,et al. Kolmogorov-Sinai Entropy Rate versus Physical Entropy , 1998, chao-dyn/9806006.
[5] V. Latora,et al. The rate of entropy increase at the edge of chaos , 1999, cond-mat/9907412.
[6] de Moura FA,et al. Convergence to the critical attractor of dissipative maps: log-periodic oscillations, fractality, and nonextensivity , 2000, Physical review. E, Statistical physics, plasmas, fluids, and related interdisciplinary topics.
[7] Constantino Tsallis,et al. Nonequilibrium probabilistic dynamics of the logistic map at the edge of chaos. , 2002, Physical review letters.
[8] F. Baldovin,et al. Sensitivity to initial conditions at bifurcations in one-dimensional nonlinear maps: Rigorous nonextensive solutions , 2002 .
[9] Ernesto P. Borges,et al. Mixing and equilibration: Protagonists in the scene of nonextensive statistical mechanics , 2001, cond-mat/0109506.
[10] F Baldovin,et al. Universal renormalization-group dynamics at the onset of chaos in logistic maps and nonextensive statistical mechanics. , 2002, Physical review. E, Statistical, nonlinear, and soft matter physics.