梯子上的里德伯原子

Tomislav Došlić, Mate Puljiz, Stjepan Šebek, Josip Žubrinić
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引用次数: 0

摘要

本文研究了方形阶梯上里德伯原子模型的动态变分和平衡变分。在动态情况下,我们得到了所有值的干扰极限,其中b表示所谓的里德伯原子的封锁范围。在均衡情况下,我们推导了所有值的复杂度函数。通过比较这些结果,我们强调了两个模型在$b$趋于无穷时的显著差异。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Rydberg atoms on a ladder
In this article, we study the dynamic variant and the equilibrium variant of the model of Rydberg atoms on a square ladder. In the dynamic case, we obtain the jamming limit for all values of $b \ge 1$, where $b$ represents the so-called blockade range of a Rydberg atom. In the equilibrium case, we derive the complexity function for all values of $b \ge 1$. By comparing these results, we highlight significant differences in the behavior of the two models as $b$ approaches infinity.
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