Impact Statement:In this paper, we propose a new inverse design method by combining coupled mode theory and interference theory, which can give the analytical solutions for bound states i...Show More
Abstract:
In this study, we demonstrate the relationship between the absorbing frequency and the quasi-bound states in the continuum (quasi-BIC) frequency by employing the coupled-...Show MoreMetadata
Impact Statement:
In this paper, we propose a new inverse design method by combining coupled mode theory and interference theory, which can give the analytical solutions for bound states in the continuum (BIC) absorber. Our inverse design is based on quasi-BIC absorbing frequency to inversely give the geometric parameters of metamaterial. Most importantly, our inverse design is universal for every kinds of metamaterials.
Abstract:
In this study, we demonstrate the relationship between the absorbing frequency and the quasi-bound states in the continuum (quasi-BIC) frequency by employing the coupled-mode theory (CMT) and interference theory. The structure consists of a symmetric-protected BIC metal structure layer, a polyimide spacer layer, and a silicon substrate. The top layer contains two similar metal structures, which make the structure asymmetric by varying one of them slightly, thus producing a symmetrical broken quasi-BIC. When a metal reflecting plate is added to the bottom of the dielectric spacer layer, a quasi-BIC absorber is formed. This is the first theoretical calculation using the coupled mode equation to analyze the relationship between the absorption frequency of a quasi-BIC absorber and the quasi-BIC resonance frequency, which is related to the resonance frequency of a single structure in a unit cell. According to the relationship between the coupling strength and distance between the structures within a unit cell combined with the resonant frequency of quasi-BIC, the geometric parameters of the absorber within a frequency range can be inverse design.
Published in: IEEE Journal of Quantum Electronics ( Volume: 60, Issue: 3, June 2024)