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Spiral model, jamming percolation and glass-jamming transition | | Giulio Biroli
; Cristina Toninelli
; | | Date: |
5 Sep 2007 | | Abstract: | The Spiral Model (SM) corresponds to a new class of kinetically constrained
models introduced in joint works with D.S. Fisher [8,9]. They provide the first
example of finite dimensional models with an ideal glass-jamming transition.
This is due to an underlying jamming percolation transition which has
unconventional features: it is discontinuous (i.e. the percolating cluster is
compact at the transition) and the typical size of the clusters diverges faster
than any power law, leading to a Vogel-Fulcher-like divergence of the
relaxation time. Here we present a detailed physical analysis of SM, see [5]
for rigorous proofs. We also show that our arguments for SM does not need any
modification contrary to recent claims of Jeng and Schwarz [10]. | | Source: | arXiv, 0709.0583 | | Services: | Forum | Review | PDF | Favorites | |
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