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[39] Q. S. Li and Y. Liu, “Enhancement and sustainment of internal stochastic resonance in
unidirectional coupled neural systems,” Phys. Rev. E 73 , 016218 (2006).
[40] M. H. Lee, “Can the velocity autocorrelation function decay exponentially?,” Phys. Rev.
Lett. 51 , 1277 (1983).
[41] M. Lukovic and P. Grigolini, “Power spectra for both interrupted and perennial aging
processes,” J. Chem. Phys . 129 , 184102 (2008).
[42] M. Lukovic, L. Fronzoni, M. Ignaccolo and P. Grigolini, “The rate matching effect: a hidden
property of aperiodic stochastic resonance,” Phys. Lett. A 372 , 2608-2613 (2008).
[43] M. Magdziarz, A. Weron and K. Weron, “Fractional Fokker-Planck dynamical stochastic
representation and computer simulation,” Phys. Rev. E 75 , 016708 (2007).
[44] M. Magdziarz, A. Weron and J. Klafter, “Equivalence of the fractional Fokker-Planck equa-
tion and the subordinated Langevin equation: the case of a time-dependent force,” Phys. Rev.
Lett . 101 , 210601 (2008).
[45] G. Margolin and E. Barkai, “Nonergodicity of a time series obeying Lévy statistics,”
J. Statist. Phys. 122 , 137-167 (2006); G. Margolin and E. Barkai, “Nonergodicity of
blinking nanocrystals and other Lévy-walk processes,” Phys. Rev. Lett . 94 , 080601 (2005).
[46] B. McNamara and K. Wiesenfeld, “Theory of stochastic resonance,” Phys.Rev.A 39 , 4854
(1989).
[47] C. Nicolis and G. Nicolis, “Is there a climate attractor?,” Nature 34 , 529-532 (1984).
[48] A. Neiman, L. Schimansky-Reier, A. Cornall-Bell and F. Moss, “Noise-enhanced phase
synchronization in excitable media,” Phys. Rev. Lett . 83 , 4896-4899 (1999).
[49] M. E. J. Newman, “Power laws, Pareto distributions and Zipf's law,” Contemp. Phys.
46 , 323-351 (2005).
[50] A. Nordsieck, W. W. Lamb and G. E. Uhlenbeck, “On the theory of cosmic-ray showers: I.
The Furry model and the fluctuation problem,” Physica 7 , 344 (1940).
[51] I. Oppenheim, K. E. Shuler and G. H. Weiss, Stochastic Processes in Chemical Physics: The
Master Equation , Cambridge, MA: MIT Press (1977).
[52] M. Perc, “Stochastic resonance on weakly paced scale-free networks,” Phys. Rev. E
78 , 036105 (2008).
[53] D. Plenz and T. C. Thiagarajan, “The organizing principle of neuronal avalanche activity:
cell assemblies in the cortex?,” Trends Neurosci . 30 , 101 (2007).
[54] A. Rebenshtok and E. Barkai, “Weakly nonergodic statistical physics,” J. Statist. Phys.
133 , 565 (2008).
[55] L. E. Reichl, A Modern Course in Statistical Physics , Austin, TX: University of Texas Press
(1980).
[56] B. R. Sheth, J. Sharma, S. C. Rao and M. Sur, “Orientation maps of subjective contours in
visual cortex,” Science 274 , 2110 (1996).
[57] L. Silvestri, L. Fronzoni, P. Grigolini and P. Allegrini, “Event-driven power-law relaxation
in weak turbulence,” Phys. Rev. Lett . 102 , 014502 (1-4) (2009).
[58] H. A. Simon, “On a class of skew distribution functions,” Biometrika 42 , 425-440 (1935).
[59] I. M. Sokolov, “Linear response to perturbation of nonexponential renewal process: a
generalized master equation approach,” Phys. Rev. E . 73 , 067102 (2006).
[60] I. M. Sokolov and J. Klafter, “Field-induced dispersion and subdiffusion,” Phys. Rev. Lett .
97 , 140602 (2006).
[61] I. M. Sokolov and J. Klafter, “Continuous time random walks in an oscillating field: field-
induced dispersion and the death of linear response,” Chaos, Solitons and Fractals 34 , 81-86
(2007).
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