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Langevin simulations of the out-of-equilibrium dynamics of vortex glasses in high-temperature superconductors

机译:高温超导体中涡旋玻璃失衡动力学的Langevin模拟

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摘要

We study the relaxation dynamics of flux lines in dirty high-temperature superconductors using numerical simulations of a London-Langevin model of the interacting vortex lines. By analyzing the equilibrium dynamics in the vortex liquid phase we find a dynamic crossover to a glassy nonequilibrium regime. We then focus on the out-of-equilibrium dynamics of the vortex glass phase using tools that are common in the study of other glassy systems. By monitoring the two-times roughness and dynamic wandering we identify and characterize finite-size effects that are similar, though more complex, than the ones found in the stationary roughness of clean interface dynamics. The two-times density-density correlation and mean-squared-displacement correlation age and their temporal scaling follows a multiplicative law similar to the one found at criticality. The linear responses also age and the comparison with their associated correlations shows that the equilibrium fluctuation-dissipation relation is modified in a simple manner that allows for the identification of an effective temperature characterizing the dynamics of the slow modes. The effective temperature is closely related to the vortex liquid-vortex glass crossover temperature. Interestingly enough, our study demonstrates that the glassy dynamics in the vortex glass is basically identical to the one of a single elastic line in a disordered environment (with the same type of scaling though with different parameters). Possible extensions and the experimental relevance of these results are also discussed.
机译:我们使用相互作用涡线的London-Langevin模型的数值模拟研究脏高温超导体中通量线的弛豫动力学。通过分析涡流液相中的平衡动力学,我们发现到玻璃态非平衡态的动态交叉。然后,我们使用研究其他玻璃态系统中常用的工具,专注于涡旋玻璃相的失衡动力学。通过监视两次粗糙度和动态漂移,我们可以识别和表征有限尺寸的效果,这些效果与干净界面动力学的平稳粗糙度中的效果相似,但更为复杂。两次密度-密度相关和均方位移相关年龄以及它们的时间尺度遵循与在临界点上发现的相似的乘法定律。线性响应也会老化,并且与其相关的相关性的比较表明,平衡波动-耗散关系以简单的方式进行了修改,从而可以确定表征慢速模式动力学的有效温度。有效温度与涡流-涡流玻璃的穿越温度密切相关。有趣的是,我们的研究表明,涡流玻璃中的玻璃态动力学与无序环境中的单个弹性线之一基本相同(具有相同的缩放类型,但参数不同)。还讨论了这些结果的可能扩展和实验相关性。

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