Investigation of Faraday effects in photonic band gap for tunable three-dimensional magnetized plasma photonic crystals containing the anisotropic material in diamond arrangement

References

• Yablonovitch, E, 1987. Inhibited spontaneous emission of photons in solidstate physics and electronies, Phys. Rev. Lett. 58 (1987), pp. 2059–2061.
   PubMed Web of Science ®Google Scholar
• John, S, 1987. Strong localization of photons in certain disorder ed dielectric superlattices, Phys. Rev. Lett. 58 (1987), pp. 2486–2489.
   PubMed Web of Science ®Google Scholar
• Banerjee, A, 2009. Enhanced refractometric optical sensing by using one-dimensional ternary photonic crystals, Prog. Electromagn. Res. 89 (2009), pp. 11–22.
   Web of Science ®Google Scholar
• Jim KL, Wang DY, Leung CW, Choy CL, Chan HLW. One-dimensional tunable ferroelectric photonic crystals based on Ba0.7Sr0.3TiO3/MgO multilayer thin films. J. Appl. Phys. 2008;103:083107-1–083107-6..
   Google Scholar
• Tanabe T, Notomi M, Mitsugi S, Shinya A, Kuramochi E. Low mode volume slotted photonic crystal single nanobeam cavity. Appl. Phys. Lett. 2005;97:151112-1–151112-4..
   Google Scholar
• Sirigiri, JR, Kreischer, KE, Machuzak, J, Mastovsky, I, Shapiro, MA, and Temkin, RJ, 2001. Photonic-band-gap resonator gyrotron, Phys. Rev. Lett. 86 (2001), pp. 5628–5631.
   PubMed Web of Science ®Google Scholar
• Smirnova EI, Kesar AS, Mastovsky I, Shapiro MA, Temkin RJ. Demonstration of a 17 GHz, high-gradient accelerator with a photonic-band-gap structure. Phys. Rev. Lett. 2005; 95:074801–1074801-4..
   Google Scholar
• Fan C, Wang J, Zhu S, He J, Ding P, Liang E. Optical properties in one-dimensional graded soft photonic crystals with ferrofluids. J. Opt. 2013;15:055103-1–055103-6..
   Google Scholar
• Zhang, HF, Li, M, and Liu, SB, 2009. Study periodic band gap structure of the magnetized plasma photonic crystals, Optelectron. Lett. 5 (2009), pp. 112–116.
   Google Scholar
• Zhang, HF, Liu, SB, Kong, XK, Bian, BR, and Dai, Y, 2012. Omnidirectional photonic band gaps enlarged by Fibonacci quasi-periodic one-dimensional ternary superconductor photonic crystals, Solid State Commun. 152 (2012), pp. 2113–2119.
   Web of Science ®Google Scholar
• Dang, S, Li, C, Han, P, Jia, W, Zhang, Z, Zhang, H, Liang, J, Jia, H, Liu, X, and Xu, B, 2013. Theoretical studies on transforming a GaN semiconductor into a photonic crystal under a periodic external magnetic field, J. Mater. Sci. 48 (2013), pp. 1147–1152.
   Web of Science ®Google Scholar
• Hojo, H, and Mase, A, 2004. Dispersion relation of electromagnetic waves in one dimensional plasma photonic crystals, Plasma Fusion Res. 80 (2004), pp. 89–90.
   Google Scholar
• Sakai O, Tachibana K. Plasma as metamaterial: a review. Plasma Sources Sci. Technol. 2012;21:013001-1–013001-18..
   Google Scholar
• Li, C, Liu, S, Kong, X, Zhang, H, Bian, B, and Zhang, X, 2011. A novel comb-like plasma photonic crystals filter in the presence of evanescent wave, IEEE Trans. Plasma Sci. 39 (2011), pp. 1969–1973.
   Web of Science ®Google Scholar
• Zhang, HF, Liu, SB, Kong, XK, Zhou, L, Li, CZ, and Bian, BR, 2013. Enlargerd omnidirectional photonic photonic band gap in heterostructure of plasma and dielectric photonic crystals, Optik 124 (2013), pp. 751–756.
   Web of Science ®Google Scholar
• Shiverhwari, L, 2011. Zero permittivity band characteristics in one-dimensional plasma dielectric photonic crystals, Optik 122 (2011), pp. 1523–1526.
   Web of Science ®Google Scholar
• Ginzberg, VL, 1970. The propagation of electromagnetic waves in plasmas. New York: Pergamon; 1970.
   Google Scholar
• Zhang, HF, Liu, SB, and Kong, XK, 2013. Enlarged the omnidirectional band gap in one-dimensional plasma photonic crystals with ternary Thue-Morse aperiodic structure, Phys. B 410 (2013), pp. 244–250.
   Web of Science ®Google Scholar
• Guo B. Photonic band gap structures of obliquely incident electromagnetic wave propagation in a one-dimension absorptive plasma photonic crystal. Phys. Plasma. 2009;16:043508-1–043508-6..
   Google Scholar
• Sakaguchi T, Sakai O, Tachibana K. Photonic bands in two-dimensional mircoplasma array II. Band gaps observed in millimeter and sub-terahertz ranges. J. Appl. Phys. 2007;101:073305-1–073305-7..
   Google Scholar
• Sakai O, Sakaguchi T, Tachibana K. Photonic bands in two-dimensional mircoplasma array I. Theoretical derivation of band structure of electromagnetic waves. J. Appl. Phys. 2007;101:073304-1–073304-9..
   Google Scholar
• Fan W, Dong L. Tunable one-dimensional plasma photonic crystals in dielectric barrier discharge. Phys. Plasma. 2010;17:073506-1–073506-7..
   Google Scholar
• Bellan PM. Fundamentals of plasma physics. Cambridge(UK): Cambridge University Press; 2006..
   Google Scholar
• Liu, SB, Gu, CQ, Zhou, JJ, and Yuan, NC, 2006. FDTD simulation for magnetized plasma photonic crystals, Acta Phys. Sin. 55 (2006), pp. 1283–1288.
   Google Scholar
• Zhang, HF, Ma, L, and Liu, SB, 2009. Defect mode properties of magnetized plasma photonic crysrals, Acta Phys. Sin. 58 (2009), pp. 01071–01075.
   Google Scholar
• Qi L, Yang Z, Fu T. Defect modes in one-dimensional magnetized plasma photonic crystals with a dielectric defect layer. Phys. Plasma. 2012;19:012509-1012509-6..
   Google Scholar
• Hamidi SM. Optical and magneto-optical properties of one-dimensional magnetized coupled resonator plasma photonic crystals. Phys. Plasma. 2012;19:012503-1–012503-8..
   Google Scholar
• Zhang HF, Liu SB, Kong XK. Photonic band gaps in one-dimensional magnetized plasma photonic crystals with arbitrary declination. Phys. Plasma. 2012;19:122103-1–122103-13..
   Google Scholar
• Mehdian H, Mohammadzahery Z, Hasanbeigi A. Analysis of plasma-magnetic photonic crystals with a tunable band gap. Phys. Plasma. 2013;20:043505-1–043505-8..
   Google Scholar
• Qi L. Photonic band structures of two-dimensional magnetized plasma photonic crystals. J. Appl. Phys. 2012;111:073301-1–073301-8..
   Google Scholar
• Fu T, Yang Z, Shi Z, Lan F, Li D, Gao X. Dispersion properties of a 2D magnetized plasma metallic photonic crystals. Phys. Plasma. 2013;20:023109-1–023109-5..
   Google Scholar
• Zhang, HF, Liu, SB, Kong, XK, Bian, BR, and Guo, YN, 2012. Dispersion properties of two-dimensioanl plasma photonic crystals with periodically external magnetic field, Solid State Commun. 152 (2012), pp. 1221–1229.
   Web of Science ®Google Scholar
• Qi, L, and Zhang, X, 2011. Band gap characteristics of plasma with periodically varying external magnetic field, Solid State Commun. 151 (2011), pp. 1838–1841.
   Web of Science ®Google Scholar
• Zhang, HF, Liu, SB, and Li, BX, 2013. The properties of photonic band gaps for three-dimensional tunable photonic crystals with simple-cubic lattices doped by magnetized plasma, Optic. Laser Tech. 50 (2013), pp. 93–102.
   Web of Science ®Google Scholar
• Zhang HF, Liu SB, Yang H, Kong XK. Analysis of photonic band gap in dispersive properties of tunable three-dimensional photonic crystals doped by magnetized plasma. Phys. Plasma. 2013;20:032118-1–032118-15..
   Google Scholar
• Li, ZY, Wang, J, and Gu, BY, 1998. Creation of partial gaps in anisotropic photonic-band-gap structures, Phy. Rev. B. 58 (1998), pp. 3721–3729.
   Web of Science ®Google Scholar
• Malkova N, Kim S, Dilazaro T, Gopalan V. Symmetrical analysis of complex two-dimensional hexagonal photonic crystals. Phys. Rev. B. 2003;67:125203-1-125203-9..
   Google Scholar
• Li, ZY, Gu, BY, and Yang, GY, 1998. Large absolute band gap in 2D anisotropic photonic crystals, Phys. Rev. Lett. 81 (1998), pp. 2574–2577.
   Web of Science ®Google Scholar
• Zhang HF, Liu SB, Kong XK, Bian BR. The properties of photonic band gaps for three-dimensional plasma photonic crystals in a diamond structure. Phys. Plasma. 2013;20:042110-1–042110-11..
   Google Scholar
• Zhang HF, Liu SB, Kong XK, Bian BR, Dai Y. Omnidirectional photonic band gaps enlarged by Fibonacci quasi-periodic one-dimensional ternary superconductor photonic crystals. Solid State Commun. 2012;152:2113–2119..
   Google Scholar
• Yonekura, J, Ikeda, M, and Baba, T, 1999. Analysis of finite 2-D photonic crystals of columns and lightwave devices using the scattering matrix method, J. Lightwave Technol. 17 (1999), pp. 1500–1508.
   Web of Science ®Google Scholar
• Yuan, J, and Lu, YY, 1999. Scattering from periodic arrays of cylinders by Dirichlet-to-Neumann maps, J. Lightwave Technol. 17 (1999), pp. 3448–3453.
   Google Scholar
• Li Z, Lin L. Photonic band structures solved by a plane-wave-based transfer-matrix method. Phys. Rev. E. 2003;67:056702-1–056702-11..
   Google Scholar
• Lou M, Liu QH. Three-dimensional dispersive metallic photonic crystals with a bandgap and a high cutoff frequency. J. Opt. Soc. Am. A. 2010;27:1878–1884..
   Google Scholar
• Kuzmiak, V, and Maradudin, AA, 1998. Distribution of electromagnetic field and group velocities in two-dimensional periodic systems with dissipative metallic components, Phy. Rev. B. 58 (1998), pp. 7230–7251.
   Web of Science ®Google Scholar
• Zhang HF, Liu SB, Kong XK, Zhou L, Li CZ, Bo BR. Comment on “Photonic bands in two-dimensional microplasma array. I. Theoretical derivation of band structures of electromagnetic wave” [J. Appl. Phys. 101,073304 (2007)]. J. Appl. Phys. 2011;110:026104-1–026104-3..
   Google Scholar