论文标题
量子戳记的量子优势
Quantum Advantage with Timestamp Membosonsampling
论文作者
论文摘要
量子计算机利用量子叠加来增强平行计算能力,有望胜过其经典的对应物,并提供指数增加的缩放率。提出了“量子优势”一词,以标记人们可以通过人为地控制量子系统以前所未有的量表来解决经典的问题,即使没有错误校正或已知的实际应用也是如此。玻色子采样是多模光子网络上多光子及其变体的量子演变的问题,被认为是达到这一里程碑的有前途的候选人。但是,当前的光子平台在光子数和电路模式下都遇到了缩放问题。在这里,我们提出了问题的新变体,时间戳membosonpling,利用单个光子的时间戳信息作为免费资源,并且该问题的缩放原则上可以扩展到无限大。我们通过实验性地验证该方案的灵感来自Memristor启发的自动光子芯片,并在750,000个模式下获得高达56倍的多光子注册,其Hilbert Space高达$ 10^{254} $。我们的工作展示了一个综合且具有成本效益的快捷方式,该快捷方式逐步进入了远远超出先前情况的光子系统中的“量子优势”制度,并为量子信息处理提供了可扩展且可控制的平台。
Quantum computer, harnessing quantum superposition to boost a parallel computational power, promises to outperform its classical counterparts and offer an exponentially increased scaling. The term "quantum advantage" was proposed to mark the key point when people can solve a classically intractable problem by artificially controlling a quantum system in an unprecedented scale, even without error correction or known practical applications. Boson sampling, a problem about quantum evolutions of multi-photons on multimode photonic networks, as well as its variants, has been considered as a promising candidate to reach this milestone. However, the current photonic platforms suffer from the scaling problems, both in photon numbers and circuit modes. Here, we propose a new variant of the problem, timestamp membosonsampling, exploiting the timestamp information of single photons as free resources, and the scaling of the problem can be in principle extended to infinitely large. We experimentally verify the scheme on a self-looped photonic chip inspired by memristor, and obtain multi-photon registrations up to 56-fold in 750,000 modes with a Hilbert space up to $10^{254}$. Our work exhibits an integrated and cost-efficient shortcut stepping into the "quantum advantage" regime in a photonic system far beyond previous scenarios, and provide a scalable and controllable platform for quantum information processing.