An exploratory study of the glassy landscape near jamming
arXiv:1908.06127 · doi:10.1103/PhysRevE.101.052605
Abstract
We present the study of the landscape structure of athermal soft spheres both as a function of the packing fraction and of the energy. We find that, on approaching the jamming transition, the number of different configurations available to the system has a steep increase and that a hierarchical organization of the landscape emerges. We use the knowledge of the structure of the landscape to predict the values of thermodynamic observables on the edge of the transition.
24 pages, 12 figures
References in corpus (36)
- Theoretical perspective on the glass transition and amorphous materials
- Localization of interacting fermions at high temperature
- Jamming at Zero Temperature and Zero Applied Stress: the Epitome of Disorder
- Supercooled Liquids for Pedestrians
- Mean field theory of hard sphere glasses and jamming
- Fractal free energy landscapes in structural glasses
- Spin-Glass Theory for Pedestrians
- Models and algorithms for the next generation of glass transition studies
- Glass and Jamming Transitions: From Exact Results to Finite-Dimensional Descriptions
- Recipes for metastable states in Spin Glasses
- Jamming transitions in amorphous packings of frictionless spheres occur over a continuous range of volume fractions
- Finite-Size Scaling at the Jamming Transition
- Fast Monte Carlo algorithm for supercooled soft spheres
- Exact theory of dense amorphous hard spheres in high dimension. III. The full RSB solution
- Universal microstructure and mechanical stability of jammed packings
- Stability at Random Close Packing
- Jamming Criticality Revealed by Removing Localized Buckling Excitations
- Exact theory of dense amorphous hard spheres in high dimension. II. The high density regime and the Gardner transition
- Growing timescales and lengthscales characterizing vibrations of amorphous solids
- Universality of the SAT-UNSAT (jamming) threshold in non-convex continuous constraint satisfaction problems
- Breakdown of Elasticity in Amorphous Solids
- Robust Algorithm to Generate a Diverse Class of Dense Disordered and Ordered Sphere Packings via Linear Programming
- Microscopic theory of the jamming transition of harmonic spheres
- Disappearance of the de Almeida-Thouless line in six dimensions
- Absence of Marginal Stability in a Structural Glass
- The shear modulus of glasses: results from the full replica symmetry breaking solution
- Turning intractable counting into sampling: computing the configurational entropy of three-dimensional jammed packings
- Numerical detection of the Gardner transition in a mean-field glass former
- Nature of excitations and defects in structural glasses
- Nontrivial critical fixed point for replica-symmetry-breaking transitions
- Liu-Nagel phase diagrams in infinite dimension
- Spin-glass--like aging in colloidal and granular glasses
- Marginally stable phases in mean-field structural glasses
- The Gardner transition in finite dimensions
- Hierarchical landscape of hard disk glasses
- Scaling collapse at the jamming transition
Cited by in corpus (12)
- Memory formation in jammed hard spheres
- Marginal stability of soft anharmonic mean field spin glasses
- Finite size effects in the microscopic critical properties of jammed configurations: A comprehensive study of the effects of different types of disorder
- Searching for the Gardner transition in glassy glycerol
- Microscopic observation of two-level systems in a metallic glass model
- Hard-Sphere Jamming through the Lens of Linear Optimization
- Non-hyperuniform metastable states around a disordered hyperuniform state of densely packed spheres: stochastic density functional theory at strong coupling
- Dynamic Gardner crossover in a simple structural glass
- Inferring the particle-wise dynamics of amorphous solids from the local structure at the jamming point
- The geometry of jamming algorithms in the random Lorentz gas
- The Gardner correlation length scale in glasses
- Athermal Jamming vs. glassy dynamics for particles with exponentially decaying repulsive pair interaction potentials with a cutoff