Abstract
The super-cooled model exhibits an increasingly slow dynamics as density approaches the model's random closest packing density. Here, we present a direct measurement of the dynamical correlation function , showing the emergence of a growing length scale across which the dynamics is correlated. The correlation length measured, up to 120 lattice sites, power-law diverges as the density approaches , the density at which the fluid phase of the model is predicted to terminate. It is shown that the four-point susceptibility, often used as an agent to estimate , does not depend simply on the latter. Rather, it depends strongly on the short-range behavior of . Consequently, peaks before reaches its maximal value. The two quantities should therefore be studied independently.
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