activity
20082013
most citedFoundation of Fractional Langevin Equation: Harmonization of a Many Body Problem

157 citations · 432 across the 7 of their papers we have counts for

collaborators

7 papers

cond-mat.stat-mech2013★ 68 cited

Generalized Elastic Model: Fractional Langevin Description, Fluctuation Relation, and Linear Response

Alessandro Taloni, Aleksei Chechkin, Joseph Klafter

The Generalized Elastic Model is a linear stochastic model which accounts for the behaviour of many physical systems in nature, ranging from polymeric chains to single-file systems…

cond-mat.stat-mech2012★ 18 cited

Generalized Elastic Model: thermal vs non-thermal initial conditions. Universal scaling, roughening, ageing and ergodicity

Alessandro Taloni, Aleksei Chechkin, Joseph Klafter

We study correlation properties of the generalized elastic model which accounts for the dynamics of polymers, membranes, surfaces and fluctuating interfaces, among others. We devel…

cond-mat.stat-mech2012★ 25 cited

Correlations in a Generalized Elastic Model: Fractional Langevin Equation Approach

Alessandro Taloni, Aleksei Chechkin, Joseph Klafter

The Generalized Elastic Model (GEM) provides the evolution equation which governs the stochastic motion of several many-body systems in nature, such as polymers, membranes, growing…

cond-mat.stat-mech2012★ 15 cited

Unusual Response to a Localized Perturbation in a Generalized Elastic Model

Alessandro Taloni, Aleksei Chechkin, Joseph Klafter

The generalized elastic model encompasses several physical systems such as polymers, membranes, single file systems, fluctuating surfaces and rough interfaces. We consider the case…

cond-mat.stat-mech2012★ 82 cited

Generalized Elastic Model yields Fractional Langevin Equation

Alessandro Taloni, Aleksei Chechkin, Joseph Klafter

Starting from a generalized elastic model which accounts for the stochastic motion of several physical systems such as membranes, (semi)flexible polymers and fluctuating interfaces…

cond-mat.stat-mech2009★ 157 cited

Foundation of Fractional Langevin Equation: Harmonization of a Many Body Problem

Ludvig Lizana, Tobias Ambjornsson, Alessandro Taloni +2

In this study we derive a single-particle equation of motion, from first-principles, starting out with a microscopic description of a tracer particle in a one-dimensional many-part…