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摘要翻译：
螺旋模型(SM)对应于与D.S.联合工程中引入的一类新的动力学约束模型。费希尔[8,9]。它们提供了具有理想玻璃干扰转变的有限维模型的第一个例子。这是由于一个潜在的干扰逾渗跃迁具有非常规的特征：它是不连续的（即在跃迁处逾渗团簇是紧凑的），并且典型的簇簇大小发散速度比任何幂律都快，导致弛豫时间的Vogel-Fulcher样发散。这里我们给出了SM的一个详细的物理分析，关于严格的证明见[5]。我们还证明了我们对SM的论证不需要任何与Jeng和Schwarz[10]最近的主张相反的修改。
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英文标题：
《Spiral model, jamming percolation and glass-jamming transitions》
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作者：
Giulio Biroli, Cristina Toninelli
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最新提交年份：
2007
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分类信息：
一级分类：Physics 物理学
二级分类：Statistical Mechanics 统计力学
分类描述：Phase transitions, thermodynamics, field theory, non-equilibrium phenomena, renormalization group and scaling, integrable models, turbulence
相变，热力学，场论，非平衡现象，重整化群和标度，可积模型，湍流
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英文摘要：
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].
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PDF链接：
https://arxiv.org/pdf/709.0583
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