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高斯型变反射率圆镜平凹腔本征模场的矩阵分析
引用本文:凌东雄,伏云昌,樊则宾.高斯型变反射率圆镜平凹腔本征模场的矩阵分析[J].中国激光,2003,30(1):25-28.
作者姓名:凌东雄  伏云昌  樊则宾
作者单位:1. 昆明理工大学激光应用研究所,云南,昆明,650093;华中科技大学激光技术国家重点实验室,湖北,武汉,430074
2. 昆明理工大学激光应用研究所,云南,昆明,650093
基金项目:华中科技大学激光技术国家重点实验室研究基金 (批准号 :0 10 9)资助项目
摘    要:利用柱坐标下的柯林斯公式 ,将圆镜平凹腔的衍射积分方程转化为矩阵方程 ,并对平面镜反射率呈高斯分布的圆镜平凹腔的模场分布进行了数值分析 ,结果证明平面镜反射率呈高斯分布的圆镜平凹腔具有良好的选模性能。

关 键 词:激光技术  变反射率圆镜平凹腔  柯林斯公式  矩阵光学  光束质量
收稿时间:2001/11/13

Matrix Analysis of Eigen Mode-fields of the Circular Plano-concave Resonator with a Gaussian-reflectivity Mirror
LING Dong xiong ,FU Yun chang ,Fan Ze bin Laser Application Research Institute,Kunming University of Science and Technology,Kunming,Yunnan ,China State Key Laboratory of Laser Technology,Huazhong University of Science and Technology,Wuhan,Hubei ,China.Matrix Analysis of Eigen Mode-fields of the Circular Plano-concave Resonator with a Gaussian-reflectivity Mirror[J].Chinese Journal of Lasers,2003,30(1):25-28.
Authors:LING Dong xiong    FU Yun chang  Fan Ze bin Laser Application Research Institute  Kunming University of Science and Technology  Kunming  Yunnan  China State Key Laboratory of Laser Technology  Huazhong University of Science and Technology  Wuhan  Hubei  China
Affiliation:LING Dong xiong 1,2,FU Yun chang 1,Fan Ze bin 1 1Laser Application Research Institute,Kunming University of Science and Technology,Kunming,Yunnan 650093,China 2State Key Laboratory of Laser Technology,Huazhong University of Science and Technology,Wuhan,Hubei 430074,China
Abstract:By means of the Collins Formula in pole coordinates, diffraction integral equation of the circular plano concave resonator is transformed to matrix equation, and eigen mode fields of the circular plano concave resonator with a Gaussian reflectivity mirror is calculated. It is shown that the circular plano concave resonator with a Gaussian reflectivity mirror has a good choosing capability for transverse modes.
Keywords:laser technique  the circular plano  concave with a Gaussian  reflectivity mirror  the Collins formula  matrix optics  quality of light beam
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