Study of deformed quasi-periodic Fibonacci two dimensional photonic crystals

被引:1
作者
Ben Abdelaziz, K. [1 ]
Bouazzi, Y. [1 ]
Kanzari, M. [1 ,2 ]
机构
[1] Univ Tunis El Manar, ENIT, Lab Photovolta & Mat Semicond, BP 37, Tunis 1002, Tunisia
[2] Univ Tunis, ENIT, Lab Photovolta & Mat Semicond, IPEITunis Montfleury, Tunis, Tunisia
来源
4TH INTERNATIONAL CONFERENCE ON MATHEMATICAL MODELING IN PHYSICAL SCIENCES (IC-MSQUARE2015) | 2015年 / 633卷
关键词
D O I
10.1088/1742-6596/633/1/012007
中图分类号
O1 [数学];
学科分类号
0701 ; 070101 ;
摘要
Quasi-periodic photonic crystals are not periodic structures. These structures are generally obtained by the arrangement of layers according to a recursive rule. Properties of these structures make more attention the researchers especially in the case when applying defects. So, photonic crystals with defects present localized modes in the band gap leading to many potential applications such light localization. The objective of this work is to study by simulation the effect of the global deformation introduced in 2D quasiperiodic photonic crystals. Deformation was introduced by applying a power law, so that the coordinates y of the deformed object were determined through the coordinates x of the non-deformed structure in accordance with the following rule: y = x(1+k). Here k is the coefficient defining the deformation. Therefore, the objective is to study the effect of this deformation on the optical properties of 2D quasiperiodic photonic crystals, constructed by Fibonacci generation. An omnidirectional mirror was obtained for optimization Fibonacci iteration in a part of visible spectra.
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页数:6
相关论文
共 9 条
[1]   Photonic band-gap effect, localization, and waveguiding in the two-dimensional Penrose lattice [J].
Bayindir, M ;
Cubukcu, E ;
Bulu, I ;
Ozbay, E .
PHYSICAL REVIEW B, 2001, 63 (16)
[2]   Photonic band gaps in two dimensional photonic quasicrystals [J].
Chan, YS ;
Chan, CT ;
Liu, ZY .
PHYSICAL REVIEW LETTERS, 1998, 80 (05) :956-959
[3]   Quasi-periodic distribution of plasmon modes in two-dimensional Fibonacci arrays of metal nanoparticles [J].
Dallapiccola, Ramona ;
Gopinath, Ashwin ;
Stellacci, Francesco ;
Dal Negro, Luca .
OPTICS EXPRESS, 2008, 16 (08) :5544-5555
[4]   Design and optimization of 2D photonic crystal waveguides based on silicon [J].
De Dood, MJA ;
Snoeks, E ;
Moroz, A ;
Polman, A .
OPTICAL AND QUANTUM ELECTRONICS, 2002, 34 (1-3) :145-159
[5]   Band gap formation and multiple scattering in photonic quasicrystals with a Penrose-type lattice [J].
Della Villa, A ;
Enoch, S ;
Tayeb, G ;
Pierro, V ;
Galdi, V ;
Capolino, F .
PHYSICAL REVIEW LETTERS, 2005, 94 (18) :1-4
[6]   Effect of invariant transformation in one-dimensional randomly-perturbed photonic crystal [J].
Han, P ;
Wang, HZ .
CHINESE PHYSICS LETTERS, 2003, 20 (09) :1520-1523
[7]   QUASIPERIODIC GAAS-ALAS HETEROSTRUCTURES [J].
MERLIN, R ;
BAJEMA, K ;
CLARKE, R ;
JUANG, FY ;
BHATTACHARYA, PK .
PHYSICAL REVIEW LETTERS, 1985, 55 (17) :1768-1770
[8]   Emulation of two-dimensional photonic crystal defect modes in a photonic crystal with a three-dimensional photonic band gap [J].
Povinelli, ML ;
Johnson, SG ;
Fan, SH ;
Joannopoulos, JD .
PHYSICAL REVIEW B, 2001, 64 (07)
[9]  
Trabelsi Y, 2008, MEDITERRANEAN J ELEC, V4