Unifying interatomic potential, g(r), elasticity, viscosity, and fragility of metallic glasses: analytical model, simulations, and experiments
Alexandra E. Lagogianni, Johannes Krausser, Zach Evenson, Konrad, Samwer, and A Zaccone

TL;DR
This paper presents an analytical model linking atomic structure and interatomic interactions to the mechanical and flow properties of metallic glasses, validated by simulations and experiments, with a focus on viscosity and fragility.
Contribution
It introduces a unified analytical framework that connects atomic-level structure, interatomic potential, and macroscopic properties of metallic glasses, validated by experiments and simulations.
Findings
The model accurately predicts viscosity of ZrCu alloys.
A new scaling relation between atomic connectivity and packing fraction is derived.
The approach provides a one-parameter description of metallic glass properties.
Abstract
An analytical framework is proposed to describe the elasticity, viscosity and fragility of metallic glasses in relation to their atomic-level structure and the effective interatomic interaction. The bottom-up approach starts with forming an effective Ashcroft-Born-Mayer interatomic potential based on Boltzmann inversion of the radial distribution function g(r) and on fitting the short-range part of by means of a simple power-law approximation. The power exponent represents a global repulsion steepness parameter. A scaling relation between atomic connectivity and packing fraction is derived. This relation is then implemented in a lattice-dynamical model for the high-frequency shear modulus where the attractive anharmonic part of the effective interaction is taken into account through the thermal expansion coefficient which maps the…
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