Mueller matrix analysis for all optical fiber co-existence of birefringence-polarization dependent gain-mode coupling at a single wavelength

doi:10.1088/1674-1056/20/11/110201

中国物理B ›› 2011, Vol. 20 ›› Issue (11): 110201-110201.doi: 10.1088/1674-1056/20/11/110201

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Mueller matrix analysis for all optical fiber co-existence of birefringence-polarization dependent gain-mode coupling at a single wavelength

尚超, 吴重庆, 李政勇, 杨双收, 高凯强, 余贶琭, 冯震

Key Laboratory of Education Ministry on Luminescence and Optical Information Technology, Institute of Optical Information, Beijing Jiaotong University, Beijing 100044, China

收稿日期:2011-01-14 修回日期:2011-05-05 出版日期:2011-11-15 发布日期:2011-11-15
基金资助:
Project supported by the National Natural Science Foundation of China (Grants Nos. 60877057 and 60907027).

Mueller matrix analysis for all optical fiber co-existence of birefringence-polarization dependent gain-mode coupling at a single wavelength

Shang Chao(尚超), Wu Chong-Qing(吴重庆)^†, Li Zheng-Yong(李政勇), Yang Shuang-Shou(杨双收), Gao Kai-Qiang(高凯强), Yu Kuang-Lu(余贶琭), and Feng Zhen(冯震)

Key Laboratory of Education Ministry on Luminescence and Optical Information Technology, Institute of Optical Information, Beijing Jiaotong University, Beijing 100044, China

Received:2011-01-14 Revised:2011-05-05 Online:2011-11-15 Published:2011-11-15
Supported by:
Project supported by the National Natural Science Foundation of China (Grants Nos. 60877057 and 60907027).

摘要/Abstract

摘要： Birefringence (polarization-related phase-shift), polarization dependent gain (PDG) and mode coupling are three factors that may synchronously influence the transmission of single-wavelength polarized light in optical fibers. This paper obtains a new Mueller matrix analysis, which can be used under conditions that all these three factors are existing and changing. According to our transmission model, the state of polarization (SOP) changes along an optical microstructure fiber with co-existence of birefringence-PDG-mode coupling were simulated. The simulated results, which show the phenomena of SOP constringency, are in good agreement with previous theoretical analyses.

Abstract: Birefringence (polarization-related phase-shift), polarization dependent gain (PDG) and mode coupling are three factors that may synchronously influence the transmission of single-wavelength polarized light in optical fibers. This paper obtains a new Mueller matrix analysis, which can be used under conditions that all these three factors are existing and changing. According to our transmission model, the state of polarization (SOP) changes along an optical microstructure fiber with co-existence of birefringence-PDG-mode coupling were simulated. The simulated results, which show the phenomena of SOP constringency, are in good agreement with previous theoretical analyses.

Key words: Mueller matrix, birefringence, polarization dependent gain, mode coupling

中图分类号: (Matrix theory)

02.10.Yn

42.81.-i (Fiber optics)

尚超, 吴重庆, 李政勇, 杨双收, 高凯强, 余贶琭, 冯震. Mueller matrix analysis for all optical fiber co-existence of birefringence-polarization dependent gain-mode coupling at a single wavelength[J]. 中国物理B, 2011, 20(11): 110201-110201.

Shang Chao(尚超), Wu Chong-Qing(吴重庆), Li Zheng-Yong(李政勇), Yang Shuang-Shou(杨双收), Gao Kai-Qiang(高凯强), Yu Kuang-Lu(余贶琭), and Feng Zhen(冯震) . Mueller matrix analysis for all optical fiber co-existence of birefringence-polarization dependent gain-mode coupling at a single wavelength[J]. Chin. Phys. B, 2011, 20(11): 110201-110201.

参考文献 17

[1]	Sunnerud H, Xie C J, Karlsson M, Samuelsson R and Andrekson P A 2002 J. Lightwave Technol. 20 368
[2]	Erdogan A T, Demir A and Oktem T M 2008 J. Lightwave Technol. 26 1823
[3]	Fu S N, Wu C Q and Shum P 2005 Chin. Phys. B 14 1591
[4]	Yan H and Li G F 2005 Opt. Express 13 7527
[5]	Kazovsky L G and Kalogerakis G 2006 Proc. CLEO'2006, Long Beach, CA, 2006 CMDD1
[6]	Karbassian M M and Ghafouri-Shiraz H 2008 J. Lightwave Technol. 26 3820
[7]	McGeehan J E, Nezam S M R M, Saghari P, Izadpanah T H, Willner A E, Omrani R and Kumar P V 2004 Proc. OFC'2004, Los Angeles, CA, 2004 EF5
[8]	Zhang C, Mori Y, Igarashi K and Kikuchi K 2008 Proc.OFC/NFOEC'2008 San Diego, CA, 2008 PDP6
[9]	Xiao L, Zhang W, Huang Y D and Peng J D 2008 Chin. Phys. B 17 995
[10]	Goldstein D 2003 Polarized Light edn. 2 (New York: Marcel Dekker Inc.) p. 31
[11]	Shurcliff W A 1962 Polarized Light (Boston: Harvard University Press) p. 109
[12]	Li Z Y, Wu C Q, Dong H, Shum P, Tian C Y and Zhao S 2008 Opt. Express 16 3955
[13]	Keiser G 2002 Optical Fiber Communications edn. 3 (Beijing: Higher Education Press) p. 122
[14]	Dong H, Shum P, Yan M, Zhou J Q, Ning G X, Gong Y D and Wu C Q 2006 Opt. Express 14 5067
[15]	Dong H, Shum P, Gong Y D and Wu C Q 2007 Opt. Lett. 32 2999
[16]	Wu C Q 2005 Theory of Optical Wave-Guide edn. 2 (Beijing: Tsinghua University Press) p. 168
[17]	Wu C Q and Dong H 2002 J. Lightwave Technol. 20 1604

Mueller matrix analysis for all optical fiber co-existence of birefringence-polarization dependent gain-mode coupling at a single wavelength

Mueller matrix analysis for all optical fiber co-existence of birefringence-polarization dependent gain-mode coupling at a single wavelength

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