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Minimal cooling speed for glass transition in a simple solvable energy landscape model

机译:在简单的可解决能源格局模型中,玻璃转变的最低冷却速度

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The minimal cooling speed required to form a glass is obtained for a simple solvable energy landscape model. The model, made from a two-level system modified to include the topology of the energy landscape, is able to capture either a glass transition or a crystallization depending on the cooling rate. In this setup, the minimal cooling speed to achieve glass formation is then found to be related with the crystallization relaxation time, energy barrier and with the thermal history. In particular, we obtain that the thermal history encodes small fluctuations around the equilibrium population which are exponentially amplified near the glass transition, which mathematically corresponds to the boundary layer of the master equation. The change in the glass transition temperature is also found as a function of the cooling rate. Finally, to verify our analytical results, a kinetic Monte Carlo simulation was implemented. (C) 2016 Elsevier B.V. All rights reserved.
机译:对于一个简单的可求解能量景观模型,可以获得形成玻璃所需的最小冷却速度。该模型由两级系统修改而成,该系统经过修改以包括能量分布图的拓扑结构,能够根据冷却速率捕获玻璃化转变或结晶。在这种设置中,然后发现达到玻璃形成的最小冷却速度与结晶弛豫时间,能垒和热历史有关。特别是,我们获得了热历史记录的平衡种群周围的小波动,这些波动在玻璃化转变附近呈指数放大,在数学上对应于主方程的边界层。还发现玻璃化转变温度的变化是冷却速率的函数。最后,为了验证我们的分析结果,执行了动力学蒙特卡洛模拟。 (C)2016 Elsevier B.V.保留所有权利。

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