论文标题

束缚在量子上,全部相互作用

Bound on quantum scrambling with all-to-all interactions

论文作者

Yin, Chao, Lucas, Andrew

论文摘要

我们证明了运算符的生长和无限温度在多体系统中具有$ n $ spin-$ spin-$ \ frac {1} {2} $自由度的自由度的界限。我们的结果参数改善了先前的边界,并严格限制了何时以及如何包括被困的离子晶体和腔量子电动力学,可以研究量子重力。

We prove bounds on operator growth and infinite temperature out-of-time-ordered correlators in many-body systems with $N$ spin-$\frac{1}{2}$ degrees of freedom which interact via two-body all-to-all interactions. Our results parametrically improve previous bounds, and sharply constrain when and how quantum simulators, including trapped ion crystals and cavity quantum electrodynamics, can study quantum gravity.

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