Dynamical behavior of a lattice glass model on a random graph: comparison with Mode Coupling Theory

TL;DR

This paper investigates the dynamical properties of a lattice glass model on a random graph and finds that its behavior aligns with Mode Coupling Theory predictions, providing insights into glass transition dynamics.

Contribution

The study demonstrates that a lattice glass model on a random graph exhibits dynamics consistent with Mode Coupling Theory without mean field corrections.

Findings

Dynamical correlation functions match Mode Coupling Theory predictions

Dynamical susceptibility behavior aligns with theoretical expectations

Results support the applicability of Mode Coupling Theory to lattice models

Abstract

We study the dynamical behavior of a lattice model of glass former on a random graph, where no corrections to the mean field description are expected. We find that the behavior of dynamical correlation functions and dynamical susceptibility are consistent with the quantitative predictions of the Mode Coupling Theory of the glass transition.