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From the Cover: Real space renormalization group theory of disordered models of glasses

机译:从封面开始:眼镜无序模型的真实空间重整化组理论

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摘要

We develop a real space renormalization group analysis of disordered models of glasses, in particular of the spin models at the origin of the random first-order transition theory. We find three fixed points, respectively, associated with the liquid state, with the critical behavior, and with the glass state. The latter two are zero-temperature ones; this provides a natural explanation of the growth of effective activation energy scale and the concomitant huge increase of relaxation time approaching the glass transition. The lower critical dimension depends on the nature of the interacting degrees of freedom and is higher than three for all models. This does not prevent 3D systems from being glassy. Indeed, we find that their renormalization group flow is affected by the fixed points existing in higher dimension and in consequence is nontrivial. Within our theoretical framework, the glass transition results in an avoided phase transition.
机译:我们在随机一阶跃迁理论的起源下,开发了眼镜无序模型,特别是自旋模型的真实空间重整化组分析。我们找到了三个固定点,分别与液态,临界行为和玻璃态有关。后两个是零温度的。这为有效活化能标度的增长以​​及伴随玻璃化转变的弛豫时间的大量增加提供了自然的解释。较低的临界尺寸取决于相互作用的自由度的性质,并且对于所有模型都大于3。这不会阻止3D系统变得玻璃状。的确,我们发现它们的重归一化组流受较高维中存在的固定点的影响,因此是不平凡的。在我们的理论框架内,玻璃化转变可避免发生相变。

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