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- W4304701007 abstract "We study the off-equilibrium critical phenomena across a hysteretic first-order transition in disordered athermal systems. The study focuses on the zero temperature random field Ising model (ZTRFIM) above the critical disorder for spatial dimensions $d=2,3,$ and $4$. We use Monte Carlo simulations to show that disorder suppresses critical slowing down in phase ordering time for finite-dimensional systems. The dynamic hysteresis scaling, the measure of explicit finite-time scaling, is used to subsequently quantify the critical slowing down. The scaling exponents in all dimensions increase with disorder strength and finally reach a stable value where the transformation is no longer critical. The associated critical behavior in the mean-field limit is very different, where the exponent values for various disorders in all dimensions are similar. The non-mean-field exponents asymptotically approach the mean-field value ($Upsilon approx 2/3$) with increase in dimensions. The results suggest that the critical features in the hysteretic metastable phase are controlled by inherent mean-field spinodal instability that gets blurred by disorder in low-dimension athermal systems." @default.
- W4304701007 created "2022-10-12" @default.
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- W4304701007 date "2022-10-08" @default.
- W4304701007 modified "2023-10-16" @default.
- W4304701007 title "Finite-dimensional signature of spinodal instability in an athermal hysteretic transition" @default.
- W4304701007 doi "https://doi.org/10.48550/arxiv.2210.04057" @default.
- W4304701007 hasPublicationYear "2022" @default.
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