Universal Nonphononic Density of States in 2D, 3D, and 4D Glasses.
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Summary
This work establishes the universality of the nonphononic density of vibrational modes by direct measurements in model structural glasses in two dimensions and four dimensions and identifies a fundamental glassy frequency scale ω_c above which the universal ω^4 law breaks down.
- Type
- article
- Published
- 2018-03-30
- Cited by
- 99
- References
- 59
- Access
- Open access
- OpenAlex
- https://openalex.org/W2794948404
- Semantic Scholar
- https://api.semanticscholar.org/CorpusID:206314602
Keywords
Omega, Physics, Universality (dynamical systems), Frustration, Condensed matter physics
References
- Perspective: Highly stable vapor-deposited glasses.
- Exact theory of dense amorphous hard spheres in high dimension. III. The full replica symmetry breaking solution
- Testing mode-coupling theory for a supercooled binary Lennard-Jones mixture I: The van Hove correlation function.
- Size effects and quasilocalized vibrations
- Acoustic attenuation in glasses and its relation with the boson peak.
- Continuum limit of amorphous elastic bodies. III. Three-dimensional systems
- Low-temperature specific heat and thermal conductivity of glasses.
- Localized soft modes and the supercooled liquid's irreversible passage through its configuration space.
- Anharmonic potentials and vibrational localization in glasses.
- Anharmonicity, vibrational instability, and the Boson peak in glasses
- Vibrational modes identify soft spots in a sheared disordered packing.
- Jamming at zero temperature and zero applied stress: the epitome of disorder.
- Interaction of soft modes and sound waves in glasses.
- Vibrations and relaxations in a soft sphere glass: boson peak and structure factors
- Geometric interpretation of previtrification in hard sphere liquids.
- Scaling of phononic transport with connectivity in amorphous solids
- Are the calorimetric and elastic Debye temperatures of glasses really different?
- Dynamic heterogeneities, boson peak, and activation volume in glass-forming liquids.
- Amorphous solids: their structure, lattice dynamics and elasticity
- Do athermal amorphous solids exist?
Cited by
- Low-frequency vibrational modes of stable glasses
- Simple random matrix model for the vibrational spectrum of structural glasses
- Protocol dependence of plasticity in ultrastable amorphous solids
- Universal non-mean-field scaling in the density of states of amorphous solids.
- Fast generation of ultrastable computer glasses by minimization of an augmented potential energy.
- Anisotropic structural predictor in glassy materials.
- Revealing Inherent Structural Characteristics of Jammed Particulate Packings.
- Gardner physics in amorphous solids and beyond.
- Vibrational spectrum derived from local mechanical response in disordered solids.
- Wave attenuation in glasses: Rayleigh and generalized-Rayleigh scattering scaling.
- Micro-structural characterization of glassy solids
- Energy transport in glasses.
- What can be learnt from pinching a glass
- Finite-size effects in the nonphononic density of states in computer glasses.
- Nonlinear quasilocalized excitations in glasses: True representatives of soft spots.
- Mean-field density of states of a small-world model and a jammed soft spheres model
- Relaxation and vibrational properties in metal alloys and other disordered systems
- Statistical mechanics of local force dipole responses in computer glasses.
- Elastic anomalies in glasses: Elastic string theory understanding of the cases of glycerol and silica
- Aging effects on thermal conductivity of glass-forming liquids.
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