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Quench, equilibration, and subaging in structural glasses.

Mya Warren1, Jörg Rottler

  • 1Department of Physics, University of California at San Diego, La Jolla, California 92093, USA.

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Glassy materials age over time, with relaxation times influenced by initial cooling. Molecular dynamics simulations reveal crossover effects impact aging exponents, but normal aging occurs when these effects are absent.

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Area of Science:

  • Materials Science
  • Condensed Matter Physics
  • Computational Chemistry

Background:

  • Materials in a glassy state continuously age towards equilibrium.
  • This aging process involves structural recovery and an increase in relaxation times.
  • Aging is often characterized by an exponent (μ) describing the sublinear power-law dependence on wait time (t(w)).

Purpose of the Study:

  • To investigate the influence of crossover effects on the apparent aging exponent (μ) in glass formers.
  • To quantitatively model the molecular-level aging behavior across various temperatures and wait times.
  • To determine if normal aging occurs under specific conditions, consistent with existing models.

Main Methods:

  • Utilizing molecular dynamics simulations for a Lennard-Jones glass former.
  • Analyzing aging behavior at different temperatures and over a range of wait times.
  • Employing a coarse-grained continuous time random walk (CTRW) model for quantitative description.

Main Results:

  • The apparent aging exponent (μ) is significantly affected by crossover effects from quenched to equilibrated states.
  • The CTRW model accurately reproduces the observed molecular-level aging behavior across all simulated conditions.
  • Normal aging (t(α)∼t(w)) is observed when crossover effects are negligible.

Conclusions:

  • Crossover effects are crucial for understanding the apparent aging exponent in glassy systems.
  • The CTRW model provides a robust framework for describing glass aging dynamics.
  • The study confirms the occurrence of normal aging in glasses, aligning with established theories like the trap model.