Fiber Optics for Fundamental Science and Applications

光纤基础科学与应用

• 批准号: RGPIN-2020-05774
• 负责人: Chen, Liang
• 金额: $ 1.75万
• 依托单位: University of Ottawa
• 依托单位国家: 加拿大
• 项目类别: Discovery Grants Program - Individual
• 财政年份: 2021
• 资助国家: 加拿大
• 起止时间: 2021-01-01 至 2022-12-31
• 项目状态: 已结题
• 来源: https://www.nserc-crsng.gc.ca/ase-oro/Details-Detailles_eng.asp?id=740816
• 关键词: Fiber; Optics; Fundamental; Science; Applications

Optical fibers, the backbone of the modern internet, span a much larger area of scientific fields than the sole telecomm domain. Increasing the input light power in fibers normally increases the signal transmission distance, however, too large of a power increase will induce nonlinear effects, which are avoided in the telecomm since they lead to signal distortion. The Kerr effect is a nonlinear effect that describes the power dependence of the effective refractive index for light propagation. The nonlinear refractive index can be controlled both spatially and time varying, by techniques such as self-phase and cross-phase modulations. Brillouin scattering is another nonlinear effect, where acoustic modes of the fiber waveguide are coupled to the light via electrostrictions. The overarching vision of this discovery program is to study the nonlinear light-matter interactions in fibers for the purpose of advancing fundamental science and practical applications. Objective 1 is to study the Kinematics of polarization dependent light propagation in nonlinear fibers consistent with the Einstein's General Relativity (GR). This link is seen from the fact that according to GR, the light follows the geodesic of null magnitude. This can give rise to two first-order equations of motion for light in a medium with the case of isotropic refractive index n: dl/dt=±c/n. For the nonlinear refractive index and the polarization dependence one must use Finsler geometry that covers Riemannian geometry. Note that GR has its base in Riemannian geometry. The fundamental understanding of polarization dependent nonlinear light kinematics using more general Finsler geometry can generate new ideas in understanding of our universe such as issues of dark energy, because Finsler geometry embeds features like space-time torsion as well as space-time curvature. Space-time curvature in GR already gives us ideas like black-hole that is shown recently with Event Horizon Telescope. Objective 2 is to develop distributed multi-parameter (temperature, strain and acoustic impedance) model for fiber sensing based on the combined forward and backward Brillouin scatterings. Coupling of the acoustic modes with the light via Brillouin scattering enables the possibility of fiber itself acting as a sensing medium. Objective 3 is to develop thin metallic wedged chalcogenide fibers for the purpose of fractional orbital angular momentum entangled photon pair generation. The thin metallic wedge enables the fractional orbital angular momentum mode and local sharp metallic curvature at the chalcogenide core reduces the nonlinear threshold light power. This will supply a fiber-compatible quantum entangled photon pair source that has the potential to speed up the application of quantum encryption communication. Combining theory and application, this research program will train a cohort of highly-skilled graduate and undergraduate students for Canadian technological industries and academia.

光纤是现代互联网的支柱，它跨越的科学领域比电信领域要大得多。增加光纤中的输入光功率通常会增加信号传输距离，然而，过大的功率增加会引起非线性效应，这在电信中是避免的，因为它们导致信号失真。克尔效应是描述光传播的有效折射率的功率依赖性的非线性效应。非线性折射率可以通过自相位和交叉相位调制等技术在空间和时间上进行控制。布里渊散射是另一种非线性效应，其中光纤波导的声学模式经由电致伸缩耦合到光。该发现计划的总体愿景是研究光纤中的非线性光-物质相互作用，以推进基础科学和实际应用。目的一是研究偏振相关光在符合爱因斯坦广义相对论的非线性光纤中传输的动力学。这种联系可以从以下事实中看出：根据GR，光遵循零星等的测地线。在各向同性折射率n的情况下，这可以产生光在介质中的两个一阶运动方程：dl/dt=±c/n。对于非线性折射率和偏振依赖性，必须使用覆盖黎曼几何的芬斯勒几何。注意，GR在黎曼几何中有它的基础。使用更一般的芬斯勒几何对偏振相关的非线性光运动学的基本理解可以在理解我们的宇宙中产生新的想法，例如暗能量问题，因为芬斯勒几何嵌入了时空扭曲和时空曲率等特征。GR中的时空曲率已经给了我们黑洞的概念，最近用事件视界望远镜显示了黑洞。目标二是建立基于前向和后向布里渊散射的分布式多参量（温度、应变和声阻抗）光纤传感模型。通过布里渊散射将声学模式与光耦合使得光纤本身能够充当传感介质。目标三是研制用于产生分数轨道角动量纠缠光子对的金属楔形硫系光纤。薄的金属楔使得分数轨道角动量模式成为可能，并且硫族化物核处的局部尖锐金属曲率降低了非线性阈值光功率。这将提供一个光纤兼容的量子纠缠光子对源，有可能加快量子加密通信的应用。该研究项目将理论与应用相结合，为加拿大技术产业和学术界培养一批高技能的研究生和本科生。