activity
20032005
most citedTwo-time autocorrelation function in phase-ordering kinetics from local scale-invariance

53 citations · 146 across the 7 of their papers we have counts for

collaborators

7 papers

cond-mat.stat-mech20057 cited

Reply to "Comment on 'Scaling of the linear response in simple ageing systems without disorder' "

Malte Henkel, Michel Pleimling

The value of the non-equilibrium exponent is measured in the two-dimensional (2D) Ising model quenched to below criticality from the dynamical scaling of the zero-field-cooled…

cond-mat.stat-mech20051 cited

Microcanonical analysis of small systems

Michel Pleimling, Hans Behringer

The basic quantity for the description of the statistical properties of physical systems is the density of states or equivalently the microcanonical entropy. Macroscopic quantities…

cond-mat.stat-mech200412 cited

On the scaling and ageing behaviour of the alternating susceptibility in spin glasses and local scale-invariance

Malte Henkel, Michel Pleimling

The frequency-dependent scaling of the dispersive and dissipative parts of the alternating susceptibility is studied for spin glasses at criticality. An extension of the usual

cond-mat.stat-mech200420 cited

Ageing and dynamical scaling in the critical Ising spin glass

Malte Henkel, Michel Pleimling

The non-equilibrium ageing behaviour of the 3D and 4D critical Ising spin glass is studied for both binary and gaussian disorder. The same phenomenology of the time-dependent scali…

cond-mat.stat-mech200453 cited

Two-time autocorrelation function in phase-ordering kinetics from local scale-invariance

Malte Henkel, Alan Picone, Michel Pleimling

The time-dependent scaling of the two-time autocorrelation function of spin systems without disorder undergoing phase-ordering kinetics is considered. Its form is shown to be deter…

cond-mat.stat-mech20048 cited

Logarithmic corrections in the two-dimensional Ising model in a random surface field

M. Pleimling, F. A. Bagamery, L. Turban +1

In the two-dimensional Ising model weak random surface field is predicted to be a marginally irrelevant perturbation at the critical point. We study this question by extensive Mont…