A Theoretical Model of Quasicrystal Resonators: A Guided Optimization Approach
Fibonacci-spaced defect resonators were analytically investigated by cavity coupling, which exhibited a series of well-defined optical modes in fractals. The analytic model can be used to predict the output performance of microcavity lasers based on Fibonacci-spaced defect resonators, such as the mo...
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doaj-5788e5010f1e4b698f60dd2b3e14200e2021-07-23T13:36:30ZengMDPI AGCrystals2073-43522021-06-011174974910.3390/cryst11070749A Theoretical Model of Quasicrystal Resonators: A Guided Optimization ApproachLibin Cui0Anwer Hayat1Linzheng Lv2Zhiyang Xu3Tianrui Zhai4College of Physics and Optoelectronics, Faculty of Science, Beijing University of Technology, Beijing 100124, ChinaCollege of Physics and Optoelectronics, Faculty of Science, Beijing University of Technology, Beijing 100124, ChinaCollege of Continuing Education, Beijing University of Technology, Beijing 100124, ChinaCollege of Physics and Optoelectronics, Faculty of Science, Beijing University of Technology, Beijing 100124, ChinaCollege of Physics and Optoelectronics, Faculty of Science, Beijing University of Technology, Beijing 100124, ChinaFibonacci-spaced defect resonators were analytically investigated by cavity coupling, which exhibited a series of well-defined optical modes in fractals. The analytic model can be used to predict the output performance of microcavity lasers based on Fibonacci-spaced defect resonators, such as the mode number, resonant frequency, and Q factor. All results obtained by the analytical solution are in good consistency with that obtained by the finite-difference time-domain method. The simulation result shows that the Q factor of the resonant modes would increase dramatically with the appearance of narrower optical modes. The proposed theoretical model can be used to inversely design high performance polymer lasers based on the Fibonacci-spaced defect resonators.https://www.mdpi.com/2073-4352/11/7/749quasicrystal resonatoranalytic modelcavity coupling |
collection |
DOAJ |
language |
English |
format |
Article |
sources |
DOAJ |
author |
Libin Cui Anwer Hayat Linzheng Lv Zhiyang Xu Tianrui Zhai |
spellingShingle |
Libin Cui Anwer Hayat Linzheng Lv Zhiyang Xu Tianrui Zhai A Theoretical Model of Quasicrystal Resonators: A Guided Optimization Approach Crystals quasicrystal resonator analytic model cavity coupling |
author_facet |
Libin Cui Anwer Hayat Linzheng Lv Zhiyang Xu Tianrui Zhai |
author_sort |
Libin Cui |
title |
A Theoretical Model of Quasicrystal Resonators: A Guided Optimization Approach |
title_short |
A Theoretical Model of Quasicrystal Resonators: A Guided Optimization Approach |
title_full |
A Theoretical Model of Quasicrystal Resonators: A Guided Optimization Approach |
title_fullStr |
A Theoretical Model of Quasicrystal Resonators: A Guided Optimization Approach |
title_full_unstemmed |
A Theoretical Model of Quasicrystal Resonators: A Guided Optimization Approach |
title_sort |
theoretical model of quasicrystal resonators: a guided optimization approach |
publisher |
MDPI AG |
series |
Crystals |
issn |
2073-4352 |
publishDate |
2021-06-01 |
description |
Fibonacci-spaced defect resonators were analytically investigated by cavity coupling, which exhibited a series of well-defined optical modes in fractals. The analytic model can be used to predict the output performance of microcavity lasers based on Fibonacci-spaced defect resonators, such as the mode number, resonant frequency, and Q factor. All results obtained by the analytical solution are in good consistency with that obtained by the finite-difference time-domain method. The simulation result shows that the Q factor of the resonant modes would increase dramatically with the appearance of narrower optical modes. The proposed theoretical model can be used to inversely design high performance polymer lasers based on the Fibonacci-spaced defect resonators. |
topic |
quasicrystal resonator analytic model cavity coupling |
url |
https://www.mdpi.com/2073-4352/11/7/749 |
work_keys_str_mv |
AT libincui atheoreticalmodelofquasicrystalresonatorsaguidedoptimizationapproach AT anwerhayat atheoreticalmodelofquasicrystalresonatorsaguidedoptimizationapproach AT linzhenglv atheoreticalmodelofquasicrystalresonatorsaguidedoptimizationapproach AT zhiyangxu atheoreticalmodelofquasicrystalresonatorsaguidedoptimizationapproach AT tianruizhai atheoreticalmodelofquasicrystalresonatorsaguidedoptimizationapproach AT libincui theoreticalmodelofquasicrystalresonatorsaguidedoptimizationapproach AT anwerhayat theoreticalmodelofquasicrystalresonatorsaguidedoptimizationapproach AT linzhenglv theoreticalmodelofquasicrystalresonatorsaguidedoptimizationapproach AT zhiyangxu theoreticalmodelofquasicrystalresonatorsaguidedoptimizationapproach AT tianruizhai theoreticalmodelofquasicrystalresonatorsaguidedoptimizationapproach |
_version_ |
1721288776734474240 |