论文标题

256个原子可编程量子模拟器上物质的量子阶段

Quantum Phases of Matter on a 256-Atom Programmable Quantum Simulator

论文作者

Ebadi, Sepehr, Wang, Tout T., Levine, Harry, Keesling, Alexander, Semeghini, Giulia, Omran, Ahmed, Bluvstein, Dolev, Samajdar, Rhine, Pichler, Hannes, Ho, Wen Wei, Choi, Soonwon, Sachdev, Subir, Greiner, Markus, Vuletic, Vladan, Lukin, Mikhail D.

论文摘要

从物理和化学中复杂过程的量子模拟到量子信息处理的范围内,目前正在构建大规模可编程量子系统的广泛努力。这样的系统提供了对密切相关的量子物质的独特见解,同时启用了新的计算和计量方法。在这里,我们基于确定性制备的中性原子的二维阵列演示了可编程量子模拟器,其特征是通过连贯的原子激发对Rydberg States控制的强相互作用。使用这种方法,我们实现了一个量子自旋模型,具有可调相互作用的系统尺寸,范围为64至256量。我们通过创建和表征高保真性抗磁性有序状态并演示在(2+1)维度中的ISING量子相变的通用性能来对系统进行基准测试。然后,我们创建并研究了几个新的量子阶段,这些阶段是由相互作用与相干激发激发之间的相互作用产生的,在实验中映射相图并研究量子波动的作用。这些观察结果为复杂量子物质的研究提供了新的镜头,为研究外来量子相,非平衡纠缠动力学以及量子算法的硬件有效实现的实现铺平了道路。

Motivated by far-reaching applications ranging from quantum simulations of complex processes in physics and chemistry to quantum information processing, a broad effort is currently underway to build large-scale programmable quantum systems. Such systems provide unique insights into strongly correlated quantum matter, while at the same time enabling new methods for computation and metrology. Here, we demonstrate a programmable quantum simulator based on deterministically prepared two-dimensional arrays of neutral atoms, featuring strong interactions controlled via coherent atomic excitation into Rydberg states. Using this approach, we realize a quantum spin model with tunable interactions for system sizes ranging from 64 to 256 qubits. We benchmark the system by creating and characterizing high-fidelity antiferromagnetically ordered states, and demonstrate the universal properties of an Ising quantum phase transition in (2+1) dimensions. We then create and study several new quantum phases that arise from the interplay between interactions and coherent laser excitation, experimentally map the phase diagram, and investigate the role of quantum fluctuations. Offering a new lens into the study of complex quantum matter, these observations pave the way for investigations of exotic quantum phases, non-equilibrium entanglement dynamics, and hardware-efficient realization of quantum algorithms.

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