Theoretical model of phase-matching angles for KDP crystals and its verification analysis
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Published:2015
Issue:2
Volume:64
Page:024213
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ISSN:1000-3290
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Container-title:Acta Physica Sinica
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language:
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Short-container-title:Acta Phys. Sin.
Author:
Zhang Yang ,Li Ting ,Yuan Xiao-Dong ,Xiong Zhao ,Xu Xu ,Ye Lang ,Zhou Hai ,Zhang Bin , ,
Abstract
In final optics assembly of high-power solid-state laser, in order to improve the third harmonic generation efficiency, the accurate assembly and calibration of ultra-thin KH2PO4 (KDP) crystal with large-aperture is one of the key technologies to realize inertial confinement fusion. In order to meet the requirements for high efficiency and precision crystal of online installation, it is necessary to measure crystalline phase matching angle for achieving the highest third harmonic conversion efficiency of high power laser. In this paper, for the third harmonic conversion by ultra-thin type Ⅰ/Ⅱ KDP crystals with large-aperture, the relationship between phase matching angles at different locations on the crystal is obtained according to the nonlinear optical properties of the crystal. Based on the analysis of the propagation path of the laser beam in the crystal, the relationship among the crystal surface shape, the phase matching angle and the best deflection angle is given. On this basis, the theoretical model for phase-matching angle of type Ⅰ/Ⅱ KDP crystal is proposed, and verified by the experimental results. The results show that the difference in phase matching angle between the prediction values and the experimental results is within 10.0 rad, showing that the theoretical model for phase-matching angles of type Ⅰ/Ⅱ KDP crystals is valid. This model provides a simple and efficient prediction method to obtain the phase matching angle distribution in full aperture of KDP crystal.
Publisher
Acta Physica Sinica, Chinese Physical Society and Institute of Physics, Chinese Academy of Sciences
Subject
General Physics and Astronomy
Reference18 articles.
1. Zhu S J, Wang S L, Liu L, Wang D L, Li W D, Huang P P, Xu G X 2014 Acta Phys. Sin. 63 107701 (in Chinese) [朱胜军, 王圣来, 刘琳, 王端良, 李伟东, 黄萍萍, 许心光 2014 物理学报 63 107701] 2. Moses E I, Campbell J H, Stolz C J, Wuest C R 2003 Proc. SPIE 5001 1 3. Li S W, Song T M, Yi R Q, Cui Y L, Jiang X H, Wang Z B, Yang J M, Jiang S E 2011 Acta Phys. Sin. 60 055207 (in Chinese) [李三伟, 宋天明, 易荣清, 崔延莉, 蒋小华, 王哲斌, 杨家敏, 江少恩 2011 物理学报 60 055207] 4. Mainguy S, Airiau J P, Bart T, Beau V, Bordenave E, Bouillet S, Chappuis C, Chico S, Cormont P, Darbois N, Daurios J, Denis V, Eupherte L, Nathalie F D, Servane F, Gaborit G, Claire G G, Eric J, Laurent L, Thomas L, Eric L, Christophe L, Mangeant M, Maunier C, Néauport J, Etienne P M, Razé G, Claude R, Sajer J M, Seznec S, Taroux D, Vermersch S 2013 Proc. SPIE 8602 86020G 5. Ji L L, Zhu B Q, Zhan T Y, Dai Y P, Zhu J, Ma W X, Lin Z Q 2011 Acta Phys. Sin. 60 094210 (in Chinese) [季来林, 朱宝强, 詹廷宇, 戴亚平, 朱检, 马伟新, 林尊琪 2011 物理学报 60 094210]
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