首页 | 本学科首页   官方微博 | 高级检索  
     

横流放电CO2激光的理论分析
引用本文:高智,林烈,孙文超. 横流放电CO2激光的理论分析[J]. 物理学报, 1979, 28(6): 807-823
作者姓名:高智  林烈  孙文超
作者单位:中国科学院力学研究所
摘    要:本文提出了横流放电CO2激光器的理论分析模型,导出了稳态发射的基本方程式,得到与熟知的非流动稳态增益饱和及功率理论相同的简单解析关系式。关系式包含了流动效应及光腔上游泵浦效应的修正项。根据强度沿流动方向变化的分析,求得饱和强度等参量在提高流速时的极限值。本文分析为文献[1—3]建议的选择平均增益系数并利用非流动稳态关系计算流动激光器特性的半经验方案提供了理论证明,同时将文献[4]提出的流动激光器的定性分析发展为定量计算。由于本文公式的简单性与非流动情况一样,因而本理论能够取代半经验方案。关键词

收稿时间:1978-09-27

A THEORETICAL MODEL FOR TRANSVERSE-DISCHARGE FLOW TYPE CO2 LASERS
GAO ZHI,LIN LIE and SUN WEN-CHAO. A THEORETICAL MODEL FOR TRANSVERSE-DISCHARGE FLOW TYPE CO2 LASERS[J]. Acta Physica Sinica, 1979, 28(6): 807-823
Authors:GAO ZHI  LIN LIE  SUN WEN-CHAO
Abstract:A theoretical model is proposed to analyse the transverse-discharge flow type CO2 lasers. Theoretical expressions are obtained for predicting gain-saturation and output power of flow type gas lasers, these expressions are in agreement with the well-known formulae of non-flowing gas lasers, but the former contains correction terms related to pumping action in the upstream direction of the cavity and the gas flowing effect. Based on the analysis of the variation of intensity in the direction of flow, we derive the limiting values of stauration intensity and other parameters which were attained as the flow speed was being increased. Reliability of the semi-empirical analysis suggested, in literature [1-3] for the flow type laser performance predicted by choosing an average gain-coefficient anl adopting the formulae of non-flowing gas lasers has been proved. The qualitative analysis presented in article [4] is developed into a quantitative calculation. The present model should be used in place of the semi-empirical one, since the formulae deduced are as simple as those for the non-flowing gas lasers. The results computed for both amplifier and oscillator cavities using the present model are in agreement with experimental data [1, 18-21].
Keywords:
点击此处可从《物理学报》浏览原始摘要信息
点击此处可从《物理学报》下载免费的PDF全文
设为首页 | 免责声明 | 关于勤云 | 加入收藏

Copyright©北京勤云科技发展有限公司  京ICP备09084417号