Unexpected universality in static and dynamic avalanches

Abstract

We find that some equilibrium systems and their non-equilibrium counterparts actually show the same jerky response or avalanche behavior on many scales in response to slowly changing external conditions. In other words, their static and dynamic avalanches behave statistically the same. This suggests that their critical properties are much more generally applicable than previously assumed. In this case, systems far from equilibrium may be used to predict equilibrium critical behavior, and vice versa.

References in corpus (14)

• Crackling Noise
• Hysteresis and hierarchies: dynamics of disorder-driven first-order phase transformations
• Hysteresis, Avalanches, and Disorder Induced Critical Scaling: A Renormalization Group Approach
• Disorder-Induced Critical Phenomena in Hysteresis: Numerical Scaling in Three and Higher Dimensions
• The three-dimensional random field Ising magnet: interfaces, scaling, and the nature of states
• Specific-Heat Exponent of Random-Field Systems via Ground-State Calculations
• Spanning avalanches in the three-dimensional Gaussian Random Field Ising Model with metastable dynamics: field dependence and geometrical properties
• Random Fixed Point of Three-Dimensional Random-Bond Ising Models
• Ground state numerical study of the three-dimensional random field Ising model
• Metastable States in Spin Glasses and Disordered Ferromagnets
• Hysteresis and avalanches in the T=0 random-field Ising model with 2-spin-flip dynamics
• Phase transitions in a disordered system in and out of equilibrium
• No-passing Rule in the Ground State Evolution of the Random-Field Ising Model
• Barkhausen Noise and Critical Scaling in the Demagnetization Curve

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• Spinodals with Disorder: from Avalanches in Random Magnets to Glassy Dynamics
• Random Field Driven Spatial Complexity at the Mott Transition in VO2
• Criticality of the random field Ising model in and out of equilibrium: a nonperturbative functional renormalization group description
• Random-field Ising and $O(N)$ models: Theoretical description through the functional renormalization group
• Rigidity-Controlled Crossover: From Spinodal to Critical Failure
• Avalanches and dimensional reduction breakdown in the critical behavior of disordered systems
• Analysis of wasp-waisted hysteresis loops in magnetic rocks
• Critical Hysteresis in Random Field XY and Heisenberg Models
• Effect of Coordination Number on Nonequilibrium Critical Point
• Same universality class for the critical behavior in and out of equilibrium in a quenched random field
• Random field Ising model : statistical properties of low-energy excitations and of equilibrium avalanches
• Weird scaling for 2-D avalanches: Curing the faceting, and scaling in the lower critical dimension
• Benchmarking the nonperturbative functional renormalization group approach on the random elastic manifold model in and out of equilibrium
• Hysteresis in the Ising model with Glauber dynamics
• Understanding jump discontinuity in disordered system
• Recent topics on metastability, hysteresis, avalanches, and acoustic emission associated to martensitic transitions in functional materials