activity
19992006
most citedPower-Law Time Distribution of Large Earthquakes

151 citations · 669 across the 26 of their papers we have counts for

collaborators

26 papers

cond-mat.stat-mech2006★ 6 cited

Response of Complex Systems to Complex Perturbations: the Complexity Matching Effect

Paolo Allegrini, Mauro Bologna, Paolo Grigolini +1

The dynamical emergence (and subsequent intermittent breakdown) of collective behavior in complex systems is described as a non-Poisson renewal process, characterized by a waiting-…

cond-mat.stat-mech2006★ 1 cited

Response of Complex Systems to Complex Perturbations: Complexity Matching

Paolo Allegrini, Mauro Bologna, Paolo Grigolino +1

We argue that complex systems, defined as non-Poisson renewal process, with complexity index , exchange information through complexity matching. We illustrate this property with…

cond-mat.stat-mech2006

Renewal aging and linear response

Paolo Allegrini, Gianluca Ascolani, Mauro Bologna +1

We study the linear response to an external perturbation of a renewal process, in an aging condition that, with no perturbation, would yield super-diffusion. We use the phenomenolo…

cond-mat.stat-mech2005★ 52 cited

Renewal, Modulation and Superstatistics

Paolo Allegrini, Francesco Barbi, Paolo Grigolini +1

We consider two different proposals to generate a time series with the same non-Poisson distribution of waiting times, to which we refer to as renewal and modulation. We show that,…

cond-mat.stat-mech2004★ 52 cited

Correlation function and generalized master equation of arbitrary age

Paolo Allegrini, Gerardo Aquino, Paolo Grigolini +3

We study a two-state statistical process with a non-Poisson distribution of sojourn times. In accordance with earlier work, we find that this process is characterized by aging and…

cond-mat.stat-mech2004★ 4 cited

Non-Poisson processes: regression to equilibrium versus equilibrium correlation functions

P. Allegrini, P. Grigolini, L. Palatella +2

We study the response to perturbation of non-Poisson dichotomous fluctuations that generate super-diffusion. We adopt the Liouville perspective and with it a quantum-like approach…