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Closure of the Monte Carlo dynamical equation in the spherical Sherrington-Kirkpatrick model

机译:球形Sherrington-Kirkpatrick模型中的Monte Carlo动力学方程的闭合

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摘要

We study the analytical solution of the Monte Carlo dynamics in the spherical Sherrington-Kirkpatrick model using the technique of the generating function. Explicit solutions for one-time observables (like the energy) and two-time observables (like the correlation and response function) are obtained. We show that the crucial quantity which governs the dynamics is the acceptance rate. At zero temperature, an adiabatic approximation reveals that the relaxational behavior of the model corresponds to that of a single harmonic oscillator with an effective renormalized mass.
机译:我们使用生成函数技术研究了球形Sherrington-Kirkpatrick模型中蒙特卡洛动力学的解析解。获得了一次可观测量(如能量)和两次可观测量(如相关和响应函数)的显式解。我们表明,控制动力学的关键量是接受率。在零温度下,绝热近似表明模型的弛豫行为与具有有效重归一化质量的单个谐波振荡器的弛豫行为相对应。

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