Deformation Effect on Transmission Properties of the One Dimensional Photonic Crystal
Keywords:
Deformation Effect on Transmission Properties of the One Dimensional Photonic CrystalAbstract
We considered the influence of multilayer structure parameters which are the index contrast, the period’s number and the reference wavelength on the transmission spectrum of a deformed structure. Deformation was introduced by applying the power law y = xk +1.We revealed that the higher optical index contrast enhance the deformation effect on transmission properties of the structure at normal incidence. This work is a detailed study of the effect of the deformation introduced in the multilayer stack according to the mentioned law.
Downloads
References
T.F. Krauss, “Slow Light in Photonic Crystal
Waveguides,” J. Phys. D: Appl. Phys., vol. 40,
pp. 2666-2670, 2007.
C. Kang and M. S. Weiss, “Photonic Crystal
Defect Tuning for Optimized Light-Matter
Interaction,” Proc. SPIE, 7031, 70310G, 2008.
F. Bordas, C. Seassal, E. Dupuy, P. Regreny,
M. Gendry, P. Viktorovitch, M. J. Steel, and
A. Rahmani, “Room Temperature Low-
Threshold in As/InP Quantum Dot Single
Mode Photonic Crystal Microlasers at 1.5 μm
using Cavity-Confined Slow Light,” Optics
Express, vol. 17, pp. 5439-5445, 2009.
R. H. Lipson and C. Lu, “Photonic Crystals: A
Unique Partnership Between Light and
Matter,” Eur. J. Phys.,vol. 30, pp. 33-48,
J. Smajic, C. Hafner, D. Erni, Jasmin Smajic,
Christian Hafner, and Daniel
Erni, “Automatic Calculation of Band
Diagrams of Photonic Crystals Using
the Multiple Multipole Method,” Applied
Computational Electromagnetic Society
(ACES) Journal, vol. 18, no. 3, pp. 172-180,
0.05 0.1 0.15 0.2 0.25
05
1
15
2
25
3
35
4
45
deformation degree k
δ λ (μ m)
λ0 =0.5 μ m
λ0 =0.8 μ m
λ0 =1.3 μ m
λ0 =1.5 μ m
0.05 0.1 0.15 0.2 0.25
5
5
5
5
deformation degree k
λcenter (μ m)
λ0 =0.5 μ m
λ0 =0.8 μ m
λ0 =1.3 μ m
λ0 =1.5 μ m
0.05 0.1 0.15 0.2 0.25
5
5
5
5
deformation degree k
λshort λlong (μ m)
λ0 =0.5 μ m
λ0 =0.8 μ m
λ0 =1.3 μ m
λ0 =1.5 μ m
4 0.6 0.8 1 1.2 1.4 1.6 1.8
01
015
02
025
03
035
04
045
05
055
reference wavelength λ0 (μ m)
δ λ (k=0.07737) - δ λ (k=0)(μ m)
MOULDI, KANZARI: DEFORMATION EFFECT ON TRANSMISSION PROPERTIES OF THE ONE DIMENSIONAL PHOTONIC CRYSTAL
Z. F. Sang and Z. Y. Li, “Optical Properties of
One-Dimensional Photonic Crystals
Containing Graded Material,” Optics
Communications, vol. 259, pp. 174-178, 2006.
K. Busch and S. John, “Liquid-Crystal
Photonic-Band-Gap Materials: The Tunable
Electromagnetic Vacuum,” Phys. Rev. Lett.,
vol. 83, pp. 967-970, 1999.
K. R. Khan and T. X. Wu, “Finite Element
Modeling of Dual-Core Photonic Crystal
Fiber,” Applied Computational
Electromagnetic Society (ACES) Journal, vol.
, no. 3, pp. 215-219, 2008.
J. Zaghdoudi, M. Kanzari, and B. Rezig,
“Design of Omnidirectional Asymmetrical
High Reflectors for Optical
Telecommunication Wavelengths,” Eur. Phys.
J., vol. 42, pp. 181-186, 2004.
J. Zaghdoudi, M. Kanzari, and B. Rezig,
“Design of Omnidirectional High Reflectors
for Optical Telecommunication Bands using
the Deformed Quasiperiodic One Dimensional
Photonic Crystals,” ICTON Tu., p. 7, 2005.
J. Zaghdoudi, M. Aissaoui, M. Kanzari, and B.
Rezig, “Optical Properties of Periodic and
Quasiperiodic One Dimensional Photonic
Crystals: A Comparison,” Proc. Of SPIE
, 61822J, 2006.
J. Zaghdoudi, M. Kanzari, and B. Rezig, “A
Dielectric Chirped Layered Mirror for Optical
Telecommunication Wavelengths,” Opt. Rev.,
vol. 14(2), pp. 91-96, 2007.
Z. LI, “Principles of the Plane-Wave Transfer-
Matrix Method for Photonic Crystals,”
Science and Technology of Advanced
Materials, vol. 6, pp. 837-841, 2005.
F. Abelès, Ann Phys., Paris 12, 596, 1950.


