- Jamming criticality defines a universality class that includes systems as diverse as glasses, colloids, foams, amorphous solids, constraint satisfaction problems, neural networks, etc. A particularly interesting feature of this class is that small interparticle forces, f, and gaps, h, are distributed according to non-trivial power laws. A recently developed mean-field (MF) theory predicts the characteristic exponents of these distributions in the limit of very high spatial dimension, d->infty and, remarkably, their values seemingly agree with numerical estimates in physically relevant dimensions, d=2 and 3. These exponents are further connected through a pair of inequalities derived from stability conditions, and both theoretical predictions and previous numerical investigations ... [Read More]
- Total Size
- 2 files (41.6 MB)
- Data Citation
- Charbonneau, P., Corwin, E. I., Dennis, R. C., Díaz Hernández Rojas, R., Ikeda, H., Parisi, G., & Ricci-Tersenghi, F. (2021). Data and scripts from: Finite size effects in the microscopic critical properties of jammed configurations: a comprehensive study of the effects of different types of disorder. Duke Research Data Repository. https://doi.org/10.7924/r4833vm1m
- Creator
- DOI
- 10.7924/r4833vm1m
- Publication Date
- June 14, 2021
- ARK
- ark:/87924/r4833vm1m
- Publisher
- Type
- Related Materials
- Funding Agency
- Simons Foundation
- Grant Number
- #454937, #454939, #454949.
- Contact
- Rafael Díaz Hernández Rojas: rafael.diazhernandezrojas@uniroma1.it, ORCID: 0000-0003-0443-1361
- Title
- Data and scripts from: Finite size effects in the microscopic critical properties of jammed configurations: a comprehensive study of the effects of different types of disorder
- Repository
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README.md | 2021-06-14 | Download | |
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data_and_scripts.zip | 2021-06-14 | Download |