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dc.contributorDepartment of Applied Physicsen_US
dc.contributor.advisorFung, Kin Hung (AP)en_US
dc.contributor.advisorYu, Siu Fung (AP)en_US
dc.creatorWu, Pak Hong Raymond-
dc.identifier.urihttps://theses.lib.polyu.edu.hk/handle/200/10613-
dc.languageEnglishen_US
dc.publisherHong Kong Polytechnic Universityen_US
dc.rightsAll rights reserveden_US
dc.titleTheoretical study of topological gyrotropic lattices with dynamic long-range interactionsen_US
dcterms.abstractTopological photonics have been of great interest for the past decade, as the topological edge modes were proven to be robust against local perturbations. In this thesis, we study one-dimensional (1D) topological gyrotropic lattices beyond the Su-Schrieffer-Heeger (SSH) model. Different from the conventional SSH model that has only nearest-neighbor interactions, we consider, in general, dispersive systems with dynamic long-range interactions. The electromagnetic resonances of both gyroelectric lattices and gyromagnetic lattices are studied and compared. We find that the normal modes of the system coupled strongly to the photon mode of the background medium. In particular, the dynamic effects create a different band gap in gyromagnetic systems. We propose a 1D topological model for such a dispersive gyromagnetic system and demonstrate that the dynamic long-range interaction can lead to localized topological edge modes, while the quasi-static interaction alone does not. Our results indicate that the dynamic long-range interaction plays a crucial role in predicting the precise band structures and the spectral position of the topological edge modes in strongly dispersive gyrotropic systems, which deepen our understanding on the topology in non-reciprocal photonics.en_US
dcterms.extentxiv, 99 pages : color illustrationsen_US
dcterms.issued2020en_US
dcterms.educationalLevelPh.D.en_US
dcterms.educationalLevelAll Doctorateen_US
dcterms.LCSHPhotonicsen_US
dcterms.LCSHTopologyen_US
dcterms.LCSHHong Kong Polytechnic University -- Dissertationsen_US
dcterms.accessRightsopen accessen_US

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Please use this identifier to cite or link to this item: https://theses.lib.polyu.edu.hk/handle/200/10613