Brittle to ductile transitions in glasses: Roles of soft defects and loading geometry
arXiv:2103.05258 · doi:10.1557/s43577-021-00171-8
Abstract
Understanding the fracture toughness of glasses is of prime importance for science and technology. We study it here using extensive atomistic simulations in which the interaction potential, glass transition cooling rate and loading geometry are systematically varied, mimicking a broad range of experimentally accessible properties. Glasses' nonequilibrium mechanical disorder is quantified through , the dimensionless prefactor of the universal spectrum of nonphononic excitations, which measures the abundance of soft glassy defects that affect plastic deformability. We show that while a brittle-to-ductile transition might be induced by reducing the cooling rate, leading to a reduction in , iso- glasses are either brittle or ductile depending on the degree of Poisson contraction under unconstrained uniaxial tension. Eliminating Poisson contraction using constrained tension reveals that iso- glasses feature similar toughness, and that varying under these conditions results in significant toughness variation. Our results highlight the roles played by both soft defects and loading geometry (which affects the activation of defects) in the toughness of glasses.
14 pages, 6 figures (including Methods) + Supplementary Material (8 pages, 7 figures)
References in corpus (9)
- The role of local structure in dynamical arrest
- Understanding fragility in supercooled Lennard-Jones mixtures. I. Locally preferred structures
- Predicting plasticity with soft vibrational modes: from dislocations to glasses
- Low-frequency vibrational spectrum of mean-field disordered systems
- Elastic moduli fluctuations predict wave attenuation rates in glasses
- Anisotropic Structural Predictor in Glassy Materials
- Mean-field model of interacting quasilocalized excitations in glasses
- Mechanical disorder of sticky-sphere glasses. II. Thermo-mechanical inannealability
- Extracting the properties of quasilocalized modes in computer glasses: Long-range continuum fields, contour integrals and boundary effects