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Machine learning glass caging order parameters with an artificial nested neural network.

Kaihua Zhang1, Xinyang Li2,3, Yuliang Jin2,3,4

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Machine learning directly learns particle caging dynamics, not just structure, to understand glass transitions. This approach successfully identifies order parameters and classifies phases for various glassy states.

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Area of Science:

  • Condensed Matter Physics
  • Computational Materials Science
  • Statistical Mechanics

Background:

  • Supercooled liquids exhibit dramatic dynamic slowing and particle caging near the glass transition, while structural changes are minimal.
  • Existing machine learning approaches often focus on structural predictors for glassy dynamics, overlooking direct dynamic feature learning.
  • Understanding the nature of different glass transitions (melting, Gardner, liquid-to-glass) is crucial for materials science.

Purpose of the Study:

  • To develop a machine learning method that learns particle caging features directly from dynamics, rather than relying on structural properties.
  • To apply this method to identify and characterize order parameters for three distinct transitions in a hard sphere glass model.
  • To classify the nature of these transitions (e.g., first-order, second-order, crossover) using a finite-size scaling analysis.

Main Methods:

  • Implementation of a two-level nested neural network machine learning algorithm.
  • Definition of particle caging features based purely on dynamic behavior.
  • Application to a simulated hard sphere glass model, analyzing melting, Gardner, and liquid-to-ordinary glass transitions.

Main Results:

  • The machine learning model successfully identified appropriate caging order parameters for all three investigated transitions.
  • The algorithm achieved accurate phase classification for input samples across different glassy states.
  • Finite-size scaling analysis of classification results revealed the melting transition as first-order and the Gardner transition as second-order.
  • The liquid-to-ordinary glass transition was correctly identified as a dynamic crossover, not a sharp phase transition.

Conclusions:

  • This study demonstrates a novel, generic machine learning approach for learning dynamical features in glassy systems.
  • The method requires minimal system-specific knowledge, offering a powerful tool for studying complex dynamic phenomena.
  • The findings provide new insights into the classification and understanding of different types of glass transitions.