OFC-like Behavior in Experimental Granular Piles
Abstract
Scale-invariant avalanche dynamics are commonly associated with criticality and robust, universal size exponents. Dissipation is generally expected to drive the system away from the critical point, progressively suppressing large events. The Olami--Feder--Christensen (OFC) model challenges this picture: in its non-conservative regime, the avalanche-size exponent is non-universal and can exceed the mean-field value τ=3/2, while system-spanning events persist even at large dissipation. Here, we show that these apparently anomalous features are also observed experimentally in a two-dimensional granular system displaying scale-invariant avalanche dynamics. By increasing interparticle friction, and therefore dissipation, the avalanche-size exponent increases from τ=1.58 to τ=1.83, while the upper cutoff remains proportional to the system size. We further identify similarities between experiment and the OFC model in their memory effects, local dynamics, and the emergence of better-than-random predictability of large events. The latter indicates that the system does not remain permanently critical, but instead evolves through configurations with different propensities to generate extreme events. Our results suggest that OFC-like dynamics are not merely an anomalous feature of a particular model, but may provide a relevant framework for understanding scale-invariant dynamics with τ>3/2 in real dissipative systems.
Related
- Experimental study of quasi two-dimensional granular gases in microgravity
- Multi-scale assessment of the time-dependent mechanical behavior of perineal tissues via experimental testing and structural analysis
- Coexistence of Griffiths phase and superparamagnetic-like behavior in La-doped antiferromagnetic CaMnO3
- Experimental investigation of flame dynamics and thermoacoustic behavior of real Sustainable Aviation Fuels
- Unconventional magnetoelastic behavior in Al rich CoFeAl Films with inverse Heusler like local order for flexible spintronics
BibTeX
@misc{duplat2026ofclike,
title = {{OFC-like Behavior in Experimental Granular Piles}},
author = {K. Duplat and A. Douin and E. Saurety and G. Simon and E. Altshuler K. J. Måløy and O. Cochet-Escartin and O. Ramos},
howpublished = {arXiv},
year = {2026},
month = sep,
doi = {10.48550/arxiv.2609.14166},
eprint = {2609.14166},
archivePrefix = {arXiv},
url = {https://arxiv.org/abs/2609.14166},
}
RIS
TY - UNPB
TI - OFC-like Behavior in Experimental Granular Piles
AU - K. Duplat
AU - A. Douin
AU - E. Saurety
AU - G. Simon
AU - E. Altshuler K. J. Måløy
AU - O. Cochet-Escartin
AU - O. Ramos
PY - 2026
DA - 2026/09/12
PB - arXiv
DO - 10.48550/arxiv.2609.14166
UR - https://arxiv.org/abs/2609.14166
AB - Scale-invariant avalanche dynamics are commonly associated with criticality and robust, universal size exponents. Dissipation is generally expected to drive the system away from the critical point, progressively suppressing large events. The Olami--Feder--Christensen (OFC) model challenges this picture: in its non-conservative regime, the avalanche-size exponent is non-universal and can exceed the mean-field value τ=3/2, while system-spanning events persist even at large dissipation. Here, we show that these apparently anomalous features are also observed experimentally in a two-dimensional granular system displaying scale-invariant avalanche dynamics. By increasing interparticle friction, and therefore dissipation, the avalanche-size exponent increases from τ=1.58 to τ=1.83, while the upper cutoff remains proportional to the system size. We further identify similarities between experiment and the OFC model in their memory effects, local dynamics, and the emergence of better-than-random predictability of large events. The latter indicates that the system does not remain permanently critical, but instead evolves through configurations with different propensities to generate extreme events. Our results suggest that OFC-like dynamics are not merely an anomalous feature of a particular model, but may provide a relevant framework for understanding scale-invariant dynamics with τ>3/2 in real dissipative systems.
ER -