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Regular versus chaotic dynamics in closed systems of interacting Fermi particles

机译:在闭合Fermi粒子的封闭系统中定期与混沌动态

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We discuss dynamical properties of strongly interacting Fermi-particles. Main attention is paid to the evolution of wave packets in the many-particle basis of non-interacting particles. Specifically, we analyze the time dependence of the return probability and the Shannon entropy of packets. We start with the model of two-body random interaction which allows us to obtain analytical expression for the time dependence of the above quantities. Analytical results are compared with numerical data obtained in direct simulation of the wave packet dynamics. To understand to what extent these results are generic, we have considered the spin model of a quantum computation with a non-random (dynamical) interaction between spins. We have found that the linear increase of the Shannon entropy observed in the two-body random model, occurs, under some conditions, in the dynamical model. Finally, we have analyzed the role of weak external perturbation taken in the form of static disorder.
机译:我们讨论强互动的费米粒子的动态性质。主要关注在非相互作用颗粒的许多粒子中的波浪包的演变。具体而言,我们分析了返回概率和分组的Shannon熵的时间依赖性。我们从两体随机交互的模型开始,这使我们能够获得上述量的时间依赖性的分析表达。将分析结果与在波包动力学直接模拟中获得的数值数据进行比较。要了解这些结果是通用的程度,我们已经考虑了用旋转之间的非随机(动态)相互作用的量子计算的旋转模型。我们已经发现,在两体随机模型中观察到的Shannon熵的线性增加,在某些条件下发生在动态模型中。最后,我们已经分析了静态障碍形式采取的外部扰动的作用。

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