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周期性驱动横向场伊辛模型中的长程空间相关性

Long range spatial correlations in the periodically driven transverse field Ising model

Lazar Paroski, Ivan Iorsh

arXiv 2607.15665首次发表:更新:

AI 中文总结

研究周期性驱动横向场伊辛模型中自旋链激发间相关性的长期行为,核心方法是分析类似基布尔 - 祖雷克机制与弗洛凯共振诱导的拓扑缺陷干涉,主要贡献是揭示可通过调驱动周期使相关长度任意大。

AI 中文摘要

我们考虑周期性驱动的横向场伊辛模型,研究自旋链中激发之间相关性的长期行为。我们表明,最长相关长度由类似基布尔 - 祖雷克机制诱导的拓扑缺陷与弗洛凯共振诱导的拓扑缺陷之间的干涉定义。尽管由于系统可积,相关性总是具有有限相关长度,但通过调整驱动周期,相关长度可以任意大。

英文摘要

We consider a periodically driven transverse field Ising model and study the long-time behavior of the correlations between the excitations in the spin chain. We show that the longest correlation length is defined by the interference between the topological defects induced by the analog of the Kibble-Zurek mechanism and those induced by the Floquet resonance. We show that although the correlations always have a finite correlation length since the system is integrable, the correlation length can be made arbitrarily large by tuning the drive period.

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