Hysteresis in the Ising model with Glauber dynamics

Abstract

We use Glauber dynamics to study frequency and temperature dependence of hysteresis loops in the pure (without quenched disorder) Ising model on cubic, square, honeycomb lattices and random graphs. Results are discussed in the context of more extensive studies of hysteresis in the random field Ising model.

This is the published version. Title slightly expanded following editor's suggestion

References in corpus (4)

• Unexpected universality in static and dynamic avalanches
• Influence of the driving mechanism on the response of systems with athermal dynamics: the example of the random-field Ising model
• Statistical Mechanics of Avalanches
• Stable, metastable and unstable states in the mean-field RFIM at T=0

Cited by in corpus (5)

• Suppression of spinodal instability by disorder in an athermal system
• Critical hysteresis on dilute triangular lattice
• Finite-dimensional signature of spinodal instability in an athermal hysteretic transition
• Coercivity Landscape Characterizes Dynamic Hysteresis
• Finite-time and Finite-size scalings of coercivity in dynamic hysteresis