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Using simulations, we construct the effective dynamics in metabasin space fora Lennard-Jones glass-former. Metabasins are identified via a scheme thatmeasures transition rates between inherent structures, and generates clustersof inherent structures by drawing in branches that have the largest transitionrates. The effective dynamics is shown to be Markovian but differssignificantly from the simplest trap models. We specifically show thatretaining information about the connectivity in metabasin space is crucial forreproducing the slow dynamics observed in this system.

Dynamics in the Metabasin Space of a Lennard-Jones Glass Former: Connectivity and Transition Rates