Abstract

Like internet, connecting quantum computers together to build a full quantum network will enhance the ability to process quantum information. On-chip quantum memories can possess the essential functionalities in building a quantum network, including synchronizing a large number of quantum computers and implementing long-distance quantum communication. However, owning mainly to the constraints imposed by the micro-photonic structures themselves, on-chip quantum memories cannot satisfy the requirement for constructing the full quantum network for the incompatibility of their memory property and integration property. We here propose to build an on-chip quantum memory by using spatial-phase-mismatching effect in photonic crystal cavities. In this scenario, not only is the large orbital angular momentum of photonic crystal cavities utilized to realize photon-echo type memory, but also the light-matter enhancement of a photonic cavity is used to achieve a high-efficiency quantum storage.

Highlights

  • 存储技术主要包括梯度回波存储 (gradient echo memory, GEM) 技术[12]、受控非均匀线宽反转 (controlled reversible inhomogeneous broadening, CRIB) 技术 [13−15] 和原子频率梳 (atomic frequency comb, AFC) 技术 [16]

  • Protocol of ROSE quantum memory based on photonic crystal structures: (a) One photonic crystal structure that is suitable for ROSE technique; (b) a signal pulse is input from the left, and the collective atomic polarization has a “clockwise” spatial phase distribution φ0(r); (c) control π pulses are input from the right, have a “anti-clockwise” spatial phase distribution φ1(r); (d) after the second π pulse, according the Eqs. (13) and (15), the collective atomic polarization has a phase distribution of φ0(r) and emit a photon echo to the right port

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Summary

Introduction

存储技术主要包括梯度回波存储 (gradient echo memory, GEM) 技术[12]、受控非均匀线宽反转 (controlled reversible inhomogeneous broadening, CRIB) 技术 [13−15] 和原子频率梳 (atomic frequency comb, AFC) 技术 [16]. 然而, 目前对于 ROSE 存储技术的讨论主要 集中在宏观尺寸或者是光场具有明确的传播方向 的结构上, 如环形光学谐振腔或者波导结构 [9,23,24]. 原子系统的 动力学过程由薛定谔方程给出: d a(t) = − i Ω(r, t)eiφ(r) · b(t), dt d b(t) = −i ∆ b − i Ω(r, t)e−iφ(r) · a(t). A(t) = cos Ωt a(0) − ieiφ(r) sin Ωt b(0), ()

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