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发散光束小尺度自聚焦特性的研究
引用本文:顾亚龙,朱健强.发散光束小尺度自聚焦特性的研究[J].光学学报,2006,26(11):734-1738.
作者姓名:顾亚龙  朱健强
作者单位:1. 中国科学院上海光学精密机械研究所高功率激光物理国家实验室,上海,201800;中国科学院研究生院,北京,100039
2. 中国科学院上海光学精密机械研究所高功率激光物理国家实验室,上海,201800
摘    要:研究了发散光束的小尺度自聚焦效应。从非线性傍轴波动方程出发,利用坐标变换,推导出发散光束小尺度扰动的传输方程,进而得到小尺度扰动增长的临界频率、最大增长频率和相应B积分值的变化规律。研究了发散光束初始曲率半径对小尺度自聚焦效应的影响。结果表明,对于一定的传输距离,随着发散光束初始曲率半径的减小,小尺度扰动的最大增长频率减小,相应的最大增益减小,即B积分值也减小。对于一定的初始曲率半径,随着传输距离的增大,B积分值增长变缓,并最终停止。利用局部能量守恒定律研究了发散光束的成丝距离,发现小的初始曲率半径可以延长成丝距离。

关 键 词:非线性光学  小尺度自聚焦  成丝  B积分
文章编号:0253-2239(2006)11-1734-5
收稿时间:2005-11-30
修稿时间:2006-02-22

Small-Scale Self-Focusing of Divergent Beams
Gu Yalong,Zhu Jianqiang.Small-Scale Self-Focusing of Divergent Beams[J].Acta Optica Sinica,2006,26(11):734-1738.
Authors:Gu Yalong  Zhu Jianqiang
Institution:1 National Laboratory of High Power Laser and Physics, Shanghai Institute of Optics and Fine Mechanics, the Chinese Academy of Sciences, Shanghai 201800; 2 Graduate School of the Chinese Academy of Sciences, Beijing 100039
Abstract:The small-scale self-focusing of divergent beams is studied.Based on the nonlinear paraxial wave equation,the propagation equation of small-scale perturbation of divergent beams has been deduced with a coordinate transformation.The evolvement law of the growth critical frequency of small-scale perturbation,maximum growth frequency and relative B integral is obtained.The influence of the initial radius of divergent beams on small-scale self-focusing is discussed.It is found that for a given propagation distance,the fastest growing frequency,the maximum perturbation growth,and thus the B integral decrease with the decrease of the initial radius of divergent beams.For a given initial radius,as the propagation distance increases,the growth of the B-integral becomes slow and stops at last.Also,the expression for the distance at which the filaments are formed is obtained by local energy conservation,and it is shown that a small initial radius extends the filamentation distance.
Keywords:nonlinear optics  small-scale self-focusing  filamentation  B integral
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