Universality in the off-equilibrium critical dynamics of the $3d$ diluted Ising model

Abstract

We study the off-equilibrium critical dynamics of the three dimensional diluted Ising model. We compute the dynamical critical exponent $z$ and we show that it is independent of the dilution only when we take into account the scaling-corrections to the dynamics. Finally we will compare our results with the experimental data.

Final Version, 5 Latex pages (RevTeX) plus 3 eps figures

References in corpus (4)

• Equilibrium random-field Ising critical scattering in the antiferromagnet Fe(0.93)Zn(0.07)F2
• Finite-size scaling in thin Fe/Ir(100) layers
• Griffith Singularities and the Replica Instantons in the Random Ferromagnet
• The correction-to-scaling exponent in dilute systems

Cited by in corpus (24)

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• Universal aging properties at a disordered critical point
• Calculations of the dynamical critical exponent using the asymptotic series summation method
• The ordering temperature and critical exponents of the binomial Ising spin glass in dimension three
• Relaxational dynamics in 3D randomly diluted Ising models
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• Nonequilibrium critical relaxation in the presence of extended defects
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• Spin Glass in the Bond-Diluted J1-J2 Ising Model on the Square Lattice
• Super slowing down in the bond-diluted Ising model
• Non Markovian persistence in the diluted Ising model at criticality
• Computation of the dynamic critical exponent of the three-dimensional Heisenberg model
• Dynamic critical behavior of disordered 3D Heisenberg ferromagnets
• Equilibrium and out-of-equilibrium critical dynamics of the three-dimensional Heisenberg model with random cubic anisotropy