arXivDaily arXiv每日学术速递 周一至周五更新
arXiv周末暂无论文更新,休息一下吧,周末愉快~~
arXiv 2608.22168quant-ph

纠缠Dicke态的确定性制备

Deterministic preparation of entangled Dicke states

Hui Wang, Marlan O. Scully, Girish S. Agarwal

首次发表
浏览论文内容

中文总结 AI 辅助

本文提出一种失谐编程哈密顿量协议,可确定性制备任意指定自旋投影的Dicke态,该态可用于实现海森堡极限标度的量子传感。

中文摘要 AI 辅助

N个原子构成的集合的Dicke态$|J=N/2,m\rangle$是Dicke超辐射理论的核心。除了完全极化的端态外,它们是纠缠多体态;其中,单激发Dicke态是量子信息科学中熟知的W态。然而,确定性制备具有指定自旋投影的Dicke态仍具挑战性,尤其是不依赖后选择或预示的情况。本文提出一种失谐编程哈密顿量协议,使用处于色散腔中的原子或量子比特,该腔受相干横向驱动。无驱动时,失谐腔产生有效集体自旋相互作用。通过结合这种腔介导相互作用与相干驱动,调节原子-驱动失谐原则上可使协议靶向对称Dicke阶梯上的任意允许Dicke态。从横向驱动基态出发,绝热基态插值通过降低驱动强度同时增强腔介导相互作用,制备选定的Dicke态。制备完成后,将腔调谐至与原子或量子比特共振,为探测所制备Dicke态的集体发射响应提供直接方法。本文讨论了在超导电路QED中的实现,并表明所制备的态,尤其是$m=0$的中心Dicke态,为具有海森堡极限标度的量子传感提供资源。

英文摘要

Dicke states $|J=N/2,m\rangle$ of a collection of $N$ atoms were central to Dicke's theory of superradiance. Except for the fully polarized end states, they are entangled many-body states; in particular, the single-excitation Dicke state is the W state well known in quantum information science. However, deterministic preparation of Dicke states with a prescribed spin projection remains challenging, especially without relying on postselection or heralding. Here we present a detuning-programmed Hamiltonian protocol using atoms or qubits in a dispersive cavity subject to a coherent transverse drive. In the absence of the drive, the off-resonant cavity produces an effective collective-spin interaction. By combining this cavity-mediated interaction with the coherent drive, tuning the atom--drive detuning enables the protocol, in principle, to target any allowed Dicke state along the symmetric Dicke ladder. Starting from the transverse-drive ground state, adiabatic ground-state interpolation prepares the selected Dicke state by ramping down the drive strength while ramping up the cavity-mediated interaction. After preparation, tuning the cavity into resonance with the atoms or qubits provides a direct way to probe the collective-emission response of the prepared Dicke state. We discuss implementation with superconducting circuit QED and show that the prepared states, especially the central Dicke state with $m=0$, provide resources for quantum sensing with Heisenberg-limited scaling.

补充信息

↑