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A new approach for describing glass transition kinetics

机译:描述玻璃化转变动力学的新方法

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We use a functional integral technique generalizing the Keldysh diagram technique to describe glass transition kinetics. We show that the Keldysh functional approach takes the dynamical determinant arising in the glass dynamics into account exactly and generalizes the traditional approach based on using the supersymmetric dynamic generating functional method. In contrast to the supersymmetric method, this approach allows avoiding additional Grassmannian fields and tracking the violation of the fluctuation-dissipation theorem explicitly. We use this method to describe the dynamics of an Edwards-Anderson soft spin-glass-type model near the paramagnet-glass transition. We show that a Vogel-Fulcher-type dynamics arises in the fluctuation region only if the fluctuation-dissipation theorem is violated in the process of dynamical renormalization of the Keldysh action in the replica space.
机译:我们使用泛化Keldysh图技术的功能积分技术来描述玻璃化转变动力学。我们表明,凯尔迪什泛函方法准确地考虑了玻璃动力学中产生的动力学行列式,并推广了基于超对称动态生成泛函方法的传统方法。与超对称方法相反,此方法可避免产生其他的格拉斯曼场,并明确跟踪对波动耗散定理的违反。我们使用这种方法来描述爱德华兹-安德森软自旋玻璃型模型在顺磁玻璃过渡附近的动力学。我们表明,只有在副本空间中的Keldysh动作的动态重归一化过程中违反了波动耗散定理时,才在波动区域中产生Vogel-Fulcher型动力学。

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