论文标题

多光子干扰现象

Multi-photon interference phenomena

论文作者

Menssen, Adrian J

论文摘要

在这项工作中,我证明了三个光子的干扰,这是著名的Hong Ou Mandel(HOM)干扰的概括。我表明,三光子干扰受四个参数的控制,并测量三光子干扰,而与两光子干扰无关。我证明,即使光子的状态高度可区分,它们仍然可以表现出强大的量子干扰,从而挑战了我们的直觉由双裂和HOM干扰形成。接下来是四光子干扰的证明,令人惊讶的是,当相关粒子是成对的正交时,我们仍然可以观察到“边缘”。为了解释这些效果,我提出了一个新框架,可以用图理论方法来描述多光子干扰,该方法说明了多光子干扰的不同顺序的起源。我的工作导致对我们认为的多光散射中的干扰条纹的更一般的定义。这项对多光子干扰的研究之后是在拓扑光子学领域中光子学和固态物理学之间的跨学科工作。我将Jackiw-Rossi模型的模拟视为2D石墨烯晶格的光子晶体类似物中的局部拓扑模式。我在一次这样的激发的实验演示中取得了成功,我能够首次研究详细的模式结构。该模式是拓扑缺陷的结果,因此受到保护,免受不会改变系统拓扑的错误。

In this work I demonstrate the interference of three photons, a generalisation of the famous Hong Ou Mandel (HOM) interference. I show that three-photon interference is governed by four parameters and measure three-photon interference independent of two-photon interference. I demonstrate that even when the states of the photons are highly distinguishable they can still exhibit strong quantum interference, challenging our intuition formed by the double slit and HOM interference. This is followed by a demonstration of four-photon interference, where surprisingly we can still observe a "fringe" when the involved particles are pairwise orthogonal. To explain these effects, I present a new framework to describe multi-photon interference in terms of a graph-theoretical approach, which illustrates the origin of different orders of multi-photon interference. My work leads to a more general definition of what we regard as an interference fringe in multi-photon scattering. This study of multi-photon interference is followed by an interdisciplinary work between photonics and solid state physics in the newly developing field of topological photonics. I realise a simulation of the Jackiw-Rossi model as a localised topological mode in a photonic-crystal analogue of the 2D graphene lattice. I succeed in the experimental demonstration of a single such excitation and I am able to study the detailed mode structure for the first time. The mode is a result of a topological defect and is, as such, protected against errors that do not change the topology of the system.

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