Stress distribution and the fragility of supercooled melts
Dmytro Bevzenko, Vassiliy Lubchenko

TL;DR
This paper develops a microscopic framework to understand stress distribution and fragility in supercooled melts, linking metastable phases, configurational entropy, and material properties like Poisson ratio.
Contribution
It introduces a minimal ansatz for local stress in solids, revealing a metastable phase with frozen-in stress and mapping transitions to a classical Heisenberg model.
Findings
Identification of a broken-symmetry metastable phase with aperiodic stress distribution
Establishment of an order parameter for the glass-to-crystal transition
Demonstration that fragility depends non-monotonically on Poisson ratio
Abstract
We formulate a minimal ansatz for local stress distribution in a solid that includes the possibility of strongly anharmonic short-length motions. We discover a broken-symmetry metastable phase that exhibits an aperiodic, frozen-in stress distribution. This aperiodic metastable phase is characterized by many distinct, nearly degenerate configurations. The activated transitions between the configurations are mapped onto the dynamics of a long range classical Heisenberg model with 6-component spins and anisotropic couplings. We argue the metastable phase corresponds to a deeply supercooled non-polymeric, non-metallic liquid, and further establish an order parameter for the glass-to-crystal transition. The spin model itself exhibits a continuous range of behaviors between two limits corresponding to frozen-in shear and uniform compression/dilation respectively. The two regimes are separated…
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