4.8 Article

Universal scaling law of glass rheology

Journal

NATURE MATERIALS
Volume 21, Issue 4, Pages 404-+

Publisher

NATURE PORTFOLIO
DOI: 10.1038/s41563-021-01185-y

Keywords

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Funding

  1. National Natural Science Foundation of China [51821001]
  2. MOST 973 of China [2015CB856800]
  3. National Science Foundation [NSF DMR-1804320]
  4. Shanghai Pujiang Program [21PJ1401800]

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This study demonstrates the liquid nature of hard glasses through broadband stress relaxation experiments. The rheology and dynamic transition of different glass systems can be unified by a universal scaling law in the time-stress-temperature-volume domain. The dynamic response of metallic glasses and other glasses follows a universal scaling law within the framework of fluid dynamics.
The liquid nature of hard glasses is demonstrated by broadband stress relaxation experiments. The rheology and dynamic transition of various glass systems can be unified by a universal scaling law in the time-stress-temperature-volume domain. The similarity in atomic/molecular structure between liquids and glasses has stimulated a long-standing hypothesis that the nature of glasses may be more fluid-like, rather than the apparent solid. In principle, the nature of glasses can be characterized by the dynamic response of their rheology in a wide rate range, but this has not been realized experimentally, to the best of our knowledge. Here we report the dynamic response of shear stress to the shear strain rate of metallic glasses over a timescale of nine orders of magnitude, equivalent to hundreds of years, by broadband stress relaxation experiments. The dynamic response of the metallic glasses, together with other 'glasses', follows a universal scaling law within the framework of fluid dynamics. The universal scaling law provides comprehensive validation of the conjecture on the jamming (dynamic) phase diagram by which the dynamic behaviours of a wide variety of 'glasses' can be unified under one rubric parameterized by the thermodynamic variables of temperature, volume and stress in the trajectory space.

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