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Semiclassical prediction of large spectral fluctuations in interacting kicked spin chains

机译:相互作用踢旋转链中大光谱波动的半思法预测

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摘要

While plenty of results have been obtained for single-particle quantum systems with chaotic dynamics through a semiclassical theory, much less is known about quantum chaos in the many-body setting. We contribute to recent efforts to make a semiclassical analysis of many-body systems feasible. This is nontrivial due to both the enormous density of states and the exponential proliferation of periodic orbits with the number of particles. As a model system we study kicked interacting spin chains employing semiclassical methods supplemented by a newly developed duality approach. We show that for this model the line between integrability and chaos becomes blurred. Due to the interaction structure the system features (non-isolated) manifolds of periodic orbits possessing highly correlated, collective dynamics. As with the invariant tori in integrable systems, their presence lead to significantly enhanced spectral fluctuations, which by order of magnitude lie in-between integrable and chaotic cases. (C) 2017 Elsevier Inc. All rights reserved.
机译:虽然通过半定核理论获得了具有混沌动力学的单粒子量子系统的大量结果,但在许多身体设置中关于量子混沌所知的更少。我们为最近的努力做出了对许多身体系统进行了最新的努力。由于状态的巨大密度和具有颗粒数量的周期性轨道的指数增殖,这是不动的。作为模型系统,我们研究踢出了采用新开发的二元性方法补充了半分类方法的交互旋转链。我们表明,对于这种模型,可积泛性和混沌之间的线条变得模糊。由于相互作用结构,具有高度相关的集体动态的周期性轨道的系统特征(非隔离)歧管。与可集成系统中的不变托尔一样,它们的存在导致显着增强的光谱波动,这逐级位于可集成和混沌案例之间。 (c)2017年Elsevier Inc.保留所有权利。

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