论文标题
Rydberg链中的保形和手性相变
Conformal and chiral phase transitions in Rydberg chains
论文作者
论文摘要
使用密度矩阵重新归一化组模拟在开放链上，我们在$ 1/r^6 $相互作用的现实模型的Rydberg链的现实模型的不相差无序阶段中绘制了波形，我们在3和4阶段的过渡中定位并表征沿着相应线的点并表征这些点。我们确认这是该周期3阶段的三州potts，并且我们证明它是Ashkin-Teller，售价为$ν\ simeq 0.80 $在该周期-4阶段。我们进一步表明，靠近这些点的过渡仍然是连续的，但是与手性转变一致，波形的比例完全不同。最后，我们建议将共形点用作Kibble-Zurek实验的基准，从而定义了对手性通用类别的结论性识别的路线图。
Using density matrix renormalization group simulations on open chains, we map out the wave-vector in the incommensurate disordered phase of a realistic model of Rydberg chains with $1/r^6$ interactions, and we locate and characterize the points along the commensurate lines where the transition out of the period 3 and 4 phases is conformal. We confirm that it is 3-state Potts for the period-3 phase, and we show that it is Ashkin-Teller with $ν\simeq 0.80$ for the period-4 phase. We further show that close to these points the transition is still continuous, but with a completely different scaling of the wave-vector, in agreement with a chiral transition. Finally, we propose to use the conformal points as benchmarks for Kibble-Zurek experiments, defining a roadmap towards a conclusive identification of the chiral universality class.
