一维磁化等离子体光子晶体非互易特性研究

doi:10.16568/j.0254-6086.201801019

核聚变与等离子体物理 ›› 2018, Vol. 2 ›› Issue (1): 117-124.DOI: 10.16568/j.0254-6086.201801019

• 等离子体应用 • 上一篇

一维磁化等离子体光子晶体非互易特性研究

许志龙

(江苏省电力公司南通供电公司，南通 226006)

收稿日期:2016-10-25 修回日期:2017-08-12 出版日期:2018-03-15 发布日期:2018-03-15
作者简介:许志龙(1965–)，男，江苏淮安人，硕士，高级工程师，从事微波工程、电力技术研究。

Nonreciprocal properties of one-dimensional magnetized plasma photonic crystals

XU Zhi-long

(Nantong Power Supply Company, Jiangsu Electric Power Company, Nantong 226006)

Received:2016-10-25 Revised:2017-08-12 Online:2018-03-15 Published:2018-03-15

摘要/Abstract

摘要：

在理想条件下，为了研究等离子体回旋频率、等离子体频率、等离子体层厚度、周期常数和入射角在TM模式下对一维磁化等离子体光子晶体的非互易特性的影响，用利用传输矩阵法计算得到的TM波正向和反向传播的透射率来研究其非互易特性。研究结果表明，增加等离子体回旋频率和入射角度能够改善非互易特性；而一味地增加等离子体频率和等离子体层厚度将会使得非互易传播特性变得恶化；增加周期常数不能明显地改善非互易传播特性，但是通过改变外加磁场的施加方式能够改善其非互易特性。

关键词: 光子晶体, 磁化等离子体光子晶体, 传输矩阵法, 非互易性

Abstract:

Under ideal conditions, the transmittances of forward and backward waves are calculated by the transfer matrix method under TM wave, which are applied to study the effects of the plasma cyclotron frequency, the plasma frequency, the thickness of plasma layer, the periodic constant and the incident angle on the nonreciprocal properties of one-dimensional magnetized plasma photonic crystals. The results demonstrate that the nonreciprocal properties can be improved by increasing the values of the plasma cyclotron frequency and incident angle. However, the nonreciprocal properties become worse as the value of the plasma frequency and the thickness of plasma layer are blindly increased. Increasing the periodic constant cannot help to improve the nonreciprocal properties, but those can be made better by changing the ways, which are used to introduce the external magnetic field.

Key words: Photonic crystals, Magnetized plasma photonic crystals, Transfer matrix method, Nonreciprocal properties

中图分类号:

O431.1

许志龙. 一维磁化等离子体光子晶体非互易特性研究[J]. 核聚变与等离子体物理, 2018, 2(1): 117-124.

XU Zhi-long. Nonreciprocal properties of one-dimensional magnetized plasma photonic crystals[J]. NUCLEAR FUSION AND PLASMA PHYSICS, 2018, 2(1): 117-124.

参考文献

[1] Yablonovitch E. Inhibited spontaneous emission in solid-state physics and electronics[J]. Phys. Rev. Lett., 1987, 58(20): 2059–2060.
[2] John S. Strong localization of photons in certain disordered dielectric superlattices[J]. Phys. Rev. Lett., 1987, 58(23): 2486–2489.

[3] Ding G W, Liu S B, Zhang H F, et al. Tunable electromagnetically induced transparency at terahertz frequencies in coupled graphene metamaterial[J]. Chinese Physics B, 2015, 24(11): 534–538.

[4] Hojo H, Mase A. Dispersion Relation of electromagnetic waves in one-dimensional plasma photonic crystals[J]. Journal of Plasma & Fusion Research, 2004, 80(2): 89– 90.

[5] Vala A S, Hoseini N, Sedghi A A, et al. Detailed study of the flat bands appeared in two-dimensional magnetic photonic crystals with square symmetry[J]. Optics Communications, 2011, 284(19): 4514–4519.

[6] Ooi C H R, Yeung T C A, Kam C H, et al. Photonic band gap in a superconductor-dielectric superlattice[J]. Phys. Rev. B, 2000, 61(9): 5920–5923.

[7] Sakai O, Tachibana K. Plasmas as metamaterials: a review[J]. Plasma Sources Science & Technology, 2012, 21(1): 13001–13018.

[8] Qi L, Yang Z, Fu T. Defect modes in one-dimensional magnetized plasma photonic crystals with a dielectric defect layer[J]. Physics of Plasmas, 2012, 19(1): 012509.

[9] Qi L M, Yang Z. Modified plane wave method analysis of dielectric plasma photonic crystal[J]. Progress in Electromagnetics Research, 2009, 91(4): 319–332.

[10] Zhang H F, Liu S B, Kong X K, et al. The characteristics of photonic band gaps for three-dimensional unmagnetized dielectric plasma photonic crystals with simple-cubic lattice[J]. Optics Communications, 2013, 288(1): 82–90.

[11] Zhang H F, Liu S B, Kong X K, et al. Enhancement of omnidirectional photonic band gaps in one-dimensional dielectric plasma photonic crystals with a matching layer
[J]. Physics of Plasmas, 2012, 19(2): 022103.

[12] Li C, Liu S, Kong X, et al. A novel comb-like plasma photonic crystal filter in the presence of evanescent wave[J]. Plasma Science, IEEE Transactions on, 2011, 39(10): 1969–1973.

[13] Zhang H F, Liu S B, Kong X K, et al. Dispersion properties of two-dimensional plasma photonic crystals with periodically external magnetic field[J]. Solid State Communications, 2012, 152(14): 1221–1229.

[14] Qi L, Yang Z, Lan F, et al. Properties of obliquely incident electromagnetic wave in one-dimensional magnetized plasma photonic crystals[J]. Physics of Plasmas, 2010, 17(4): 042501.

[15] 章海锋, 郑建平, 朱荣军. 可调谐一维三元磁化等离子体光子晶体禁带特性研究[J]. 核聚变与等离子体物理, 2012, 32(2): 133–139.

[16] Yu Y, Chen Y, Hu H, et al. Nonreciprocal transmission in a nonlinear photonic-crystal Fano structure with broken symmetry[J]. Laser & Photonics Reviews, 2015, 9(2): 241–247.

[17] Victor D, Kawakatsu M N. Nonreciprocal optical divider based on two-dimensional photonic crystal and magneto- optical cavity[J]. Applied Optics, 2012, 51(24): 5917.

[18] 方云团, 胡坚霞, 何韩庆. 基于磁光效应和金属等离子体调制下的非互易微腔模式光学隔离器[J]. 光子学报, 2015, 42(6): 0623002.

[19] 汤月明, 方云团, 吕翠红, 等. 光子晶体磁性微腔非对称耦合的非互易传输[J]. 中国激光, 2015, 42(6): 0606003.

[20] Drezdzon S M, Tomoyuki Y. On-chip waveguide isolator based on bismuth iron garnet operating via nonreciprocal single-mode cutoff[J]. Optics Express, 2009, 17(11): 9276.

一维磁化等离子体光子晶体非互易特性研究

Nonreciprocal properties of one-dimensional magnetized plasma photonic crystals

PDF

可视化

摘要/Abstract

引用本文

使用本文

参考文献

相关文章 6

编辑推荐

Metrics

[1]	文桦1，郝晓飞2，郝东山2. Compton散射对时变磁化等离子体光子晶体缺陷模的影响[J]. 核聚变与等离子体物理, 2012, 32(4): 307-311.
[2]	章海锋1, 2，郑建平2，朱荣军2. 可调谐一维三元磁化等离子体光子晶体禁带特性研究[J]. 核聚变与等离子体物理, 2012, 32(2): 133-139.
[3]	郝晓飞1，孔银昌2，郝东山1. Compton散射对时变非磁化等离子体光子晶体禁带的影响[J]. 核聚变与等离子体物理, 2012, 32(1): 27-31.
[4]	刘崧1，刘少斌2. 基于横向磁光效应磁化等离子体光子晶体的光子带隙特性[J]. 核聚变与等离子体物理, 2011, 31(1): 28-32.
[5]	刘崧, 刘少斌. 基于法拉第效应磁化等离子体光子晶体FDTD分析[J]. 核聚变与等离子体物理, 2010, 30(3): 225-229.
[6]	刘崧，刘少斌. 非均匀分布等离子体光子晶体光子带隙分析[J]. 核聚变与等离子体物理, 2009, 29(4): 365-369.