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Replicated liquid theory in 1 + ∞ dimensions.

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We present a new theory for structural glasses with spatial variations. This approach yields an exact free-energy functional and predicts unique glass order parameter profiles near transitions.

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Area of Science:

  • Physics
  • Condensed Matter Physics
  • Statistical Mechanics

Background:

  • Structural glasses exhibit complex behavior, including spatial variations in physical quantities.
  • Understanding glass transitions and associated length scales is crucial in condensed matter physics.

Purpose of the Study:

  • Develop an exact replicated liquid theory for structural glasses with spatial variations along one axis.
  • Investigate diverging lengths in dynamic and static glass transitions for hard spheres.
  • Analyze the spatial profile of the glass order parameter within confining cavities.

Main Methods:

  • Formulate a replicated liquid theory valid in the limit of infinite transverse dimensions.
  • Derive an exact free-energy functional incorporating a space-dependent glass order parameter, Δab(z).
  • Apply the theory to hard sphere systems with and without confining cavities.

Main Results:

  • The theory provides an exact free-energy functional for spatially varying structural glasses.
  • Calculated exponents for diverging lengths match previous mean-field model results.
  • Predicted a non-trivial spatial profile for the glass order parameter within cavities, showing scaling behavior near the glass transition.

Conclusions:

  • The developed replicated liquid theory offers an exact framework for studying spatially inhomogeneous structural glasses.
  • The findings provide insights into glass transition dynamics and spatial heterogeneity.
  • The theory's predictions align with existing models and offer new predictions for confined systems.