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您的检索式：作者名="Zhongfei XIONG"
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| 1 | Hidden-symmetry-enforced nexus points of nodal lines in layer-stacked dielectric photonic crystals显示文摘It was recently demonstrated that the connectivities of bands emerging from zero frequency in dielectric photonic crystals are distinct from their electronic counterparts with the same space groups.We discover that in an AB-layerstacked photonic crystal composed of anisotropic dielectrics,the unique photonic band connectivity leads to a new kind of symmetry-enforced triply degenerate points at the nexuses of two nodal rings and a Kramers-like nodal line.The emergence and intersection of the line nodes are guaranteed by a generalized 1/4-period screw rotation symmetry of Maxwell’s equations.The bands with a constant kz and iso-frequency surfaces near a nexus point both disperse as a spin-1 Dirac-like cone,giving rise to exotic transport features of light at the nexus point.We show that spin-1 conical diffraction occurs at the nexus point,which can be used to manipulate the charges of optical vortices.Our work reveals that Maxwell’s equations can have hidden symmetries induced by the fractional periodicity of the material tensor components and hence paves the way to finding novel topological nodal structures unique to photonic systems. | Zhongfei Xiong Ruo-Yang Zhang Rui Yu C.T.Chan Yuntian Chen | 2020 | Light(Science & Applications)2020，9，1： | 3 |
| 2 | Finite element modeling of electromagnetic properties in photonic bianisotropic structures显示文摘Given a constitutive relation of the bianisotropic medium,it is not trivial to study how light interacts with the photonic bianisotropic structure due to the limited available means of studying electromagnetic properties in bianisotropic media.In this paper,we study the electromagnetic properties of photonic bianisotropic structures using the finite element method.We prove that the vector wave equation with the presence of bianisotropic is self-adjoint under scalar inner product,we propose a balanced formulation of weak form in the practical implementation,which outperforms the standard formulation in finite element modeling.Furthermore,we benchmark our numerical results obtained from finite element simulation in three different scenarios.These are bianisotropy-dependent reflection and transmission of plane waves incident onto a bianisotropic slab,band structure of bianisotropic photonic crystals with valley-dependent phenomena,and the modal properties of bianisotropic ring resonators.The first two simulated results obtained from our modified weak form yield excellent agreements either with theoretical predictions or available data from the literature,and the modal properties in the last example,i.e.,bianisotropic ring resonators as a polarization-dependent optical insulator,are also consistent with the theoretical analyses. | Zhongfei XIONG Weijin CHEN Zhuoran WANG Jing XU Yuntian CHEN | 2021 | Frontiers of Optoelectronics2021，14，2： | 2 |
| 3 | Efficient and accurate numerical-projection of electromagnetic multipoles for scattering objects显示文摘In this paper,we develop an efcient and accurate procedure of electromagnetic multipole decomposition by using the Lebedev and Gaussian quadrature methods to perform the numerical integration.Firstly,we briefy review the principles of multipole decomposition,highlighting two numerical projection methods including surface and volume integration.Secondly,we discuss the Lebedev and Gaussian quadrature methods,provide a detailed recipe to select the quadrature points and the corresponding weighting factor,and illustrate the integration accuracy and numerical efciency(that is,with very few sampling points)using a unit sphere surface and regular tetrahedron.In the demonstrations of an isotropic dielectric nanosphere,a symmetric scatterer,and an anisotropic nanosphere,we perform multipole decomposition and validate our numerical projection procedure.The obtained results from our procedure are all consistent with those from Mie theory,symmetry constraints,and fnite element simulations. | Wenfei Guo Zizhe Cai Zhongfei Xiong Weijin Chen Yuntian Chen | 2023 | Frontiers of Optoelectronics2023，16，4： | 0 |
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