Optical Fabry-Perot filter based on photonic band gap quasi-periodic one-dimensional multilayer according to the definite Rudin-Shapiro distribution

被引:16
|
作者
Bouazzi, Y. [1 ]
Kanzari, M. [1 ]
机构
[1] Univ Tunis El Manar UTM, Lab Photovolta & Mat Semicond LPMS, Ecole Natl Ingn Tunis, Tunis, Tunisia
关键词
Photonic crystals; Fably-Perot filter; Quasi-periodic; Rudin-Shapiro; Quality factor; Finesse coefficient;
D O I
10.1016/j.optcom.2012.01.082
中图分类号
O43 [光学];
学科分类号
070207 ; 0803 ;
摘要
In this work, a new type of optical filter using photonic band gap materials has been suggested. Indeed, a combination of periodic H(LH)(J) and Rudin-Shapiro quasi-periodic one-dimensional photonic multilayer systems (RSM) were used. SiO2 (L) and TiO2 (H) were chosen as two elementary layers with refractive indexes n(L)=1.45 and n(H) =2.30 respectively. The study configuration is H(LH)(J)[RSM]H-P(LH)(J), which forms an effective Fabry-Perot filter (FPF), where J and P are respectively the repetition number of periodic and (RSM) stacks. We have numerically investigated by means of transfer-matrix approach the transmission properties in the visible spectral range of FPF system. We show that the number and position of resonator peaks are dependent on the (RSM) repetition number P and incidence angle of exciting light. The effect of these two parameters for producing an improved polychromatic filter with high finesse coefficient (F) and quality factor (Q) is studied in details. (C) 2012 Elsevier B.V. All rights reserved.
引用
收藏
页码:2774 / 2779
页数:6
相关论文
共 40 条
  • [1] Computational Modeling of Quasi-Periodic Rudin-Shapiro Multilayered Band Gap Structure
    Bouazzi, Yassine
    Ben Ali, Naim
    Alsaif, Haitham
    Boudjemline, Attia
    Trabelsi, Youssef
    Torchani, Ahmed
    [J]. ENGINEERING TECHNOLOGY & APPLIED SCIENCE RESEARCH, 2020, 10 (03) : 5603 - 5607
  • [2] Narrow stop band optical filter using one-dimensional regular Fibonacci/Rudin Shapiro photonic quasicrystals
    Trabelsi, Y.
    Bouazzi, Y.
    Benali, N.
    Kanzari, M.
    [J]. OPTICAL AND QUANTUM ELECTRONICS, 2016, 48 (01)
  • [3] Narrow stop band optical filter using one-dimensional regular Fibonacci/Rudin Shapiro photonic quasicrystals
    Y. Trabelsi
    Y. Bouazzi
    N. Benali
    M. Kanzari
    [J]. Optical and Quantum Electronics, 2016, 48
  • [4] Tunable Fabry-Perot filter based on one-dimensional photonic crystals with liquid crystal components
    Cos, J.
    Ferre-Borrull, J.
    Pallares, J.
    Marsal, L. F.
    [J]. OPTICS COMMUNICATIONS, 2009, 282 (06) : 1220 - 1225
  • [5] Optical polychromatic filter by the combination of periodic and quasi-periodic one-dimensional, dielectric photonic bandgap structures
    Kanzari, M
    Rezig, B
    [J]. JOURNAL OF OPTICS A-PURE AND APPLIED OPTICS, 2001, 3 (06): : S201 - S207
  • [6] Electromagnetic properties of periodic and quasi-periodic one-dimensional, metallo-dielectric photonic band gap structures
    Sibilia, C
    Scalora, M
    Centini, M
    Bertolotti, M
    Bloemer, MJ
    Bowden, CM
    [J]. JOURNAL OF OPTICS A-PURE AND APPLIED OPTICS, 1999, 1 (04): : 490 - 494
  • [7] Optical properties of periodic, quasi-periodic, and disordered one-dimensional photonic structures
    Bellingeri, Michele
    Chiasera, Alessandro
    Kriegel, Ilka
    Scotognella, Francesco
    [J]. OPTICAL MATERIALS, 2017, 72 : 403 - 421
  • [8] Quasi-periodic photonic crystal Fabry-Perot optical filter based on Si/SiO2 for visible-laser spectral selectivity
    Qi, Dong
    Wang, Xian
    Cheng, Yongzhi
    Chen, Fu
    Liu, Lei
    Gong, Rongzhou
    [J]. JOURNAL OF PHYSICS D-APPLIED PHYSICS, 2018, 51 (22)
  • [9] Hybrid add-drop filter based on one-dimensional photonic crystal Fabry-Perot resonator
    Dotan, Ido E.
    Goldring, Damian
    Mendlovic, David
    [J]. JOURNAL OF NANOPHOTONICS, 2009, 3
  • [10] Optical properties of the quasi-periodic one-dimensional generalized multilayer Fibonacci structures
    Aissaoui, M.
    Zaghdoudi, J.
    Kanzari, M.
    Rezig, B.
    [J]. PROGRESS IN ELECTROMAGNETICS RESEARCH-PIER, 2006, 59 : 69 - 83