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For the most commonly used KTP frequency-doubling crystal, its temperature adaptability range should be effectively extended. For this purpose, a compromise design is given by compreflensively considering both its effective nonlinear coefficient and the half-width of temperature range. The design method of KTP frequency-doubling device with a wide temperature range is analyzed in detail; furthermore, the curves of effective nonlinear coefficients, acceptance angles, and walk-off angles as a function of phase-matching angle are plotted via computer simulation. According to the results of theoretical study, a device used in the temperature range from -20 ℃ to 50 ℃ is designed and validated experimentally by the KTP external cavity frequency-doubling laser. Experimental results indicate that a peak conversion efficiency of 22.7% at 15 ℃ with a 70 ℃ temperature halfwidth is achieved by using the designed device. Compared with the commonly designed KTP frequency-doubling device, the temperature adaptability range increases notably although its frequency conversion efficiency decreases a little. Additionally, the effective nonlinear coefficient is still bigger than that of the commonly used crystals such as LBO and BBO when temperature halfwidth increases to 70 ℃. The above method would have the potential for extending the temperature adaptability range of other frequency-doubling devices.
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Keywords:
- nonlinear optical effect /
- frequency-doubling device /
- temperature adaptability /
- phase-matching
[1] Wang Y Y, Xu D G, Liu C M, Wang W P, Yao J Q 2012 Chin. Phys. B 21 094212
[2] Zhang Y P, Zhang H Y, He Z H, Wang P, Li X F, Yao J Q 2009 Acta Phys. Sin. 58 4647 (in Chinese) [张玉萍, 张会云, 何志红, 王鹏, 李喜福, 姚建铨 2009 58 4647]
[3] Zhang H Y, Zhang Y P, Zhong K, Wang P, Li X F, Yao J Q 2008 Chinese J. Lasers 35 3 (in Chinese) [张会云, 张玉萍, 钟凯, 王鹏, 李喜福, 姚建铨 2008 中国激光 35 3]
[4] Grechin S G, Dmitriev V G, D’yakov V A, Pryalkin V I 1998 IEEE J. Quant. Elect. 28 937
[5] Grechin S G, Dmitriev V G, D’yakov V A, Pryalkin V I 1999 IEEE J. Quant. Elect. 29 77
[6] Ma Y H, Zhao J L, Wang W L, Huang W D 2005 Acta Phys. Sin. 54 2084 (in Chinese) [马仰华, 赵建林, 王文礼, 黄卫东 2005 54 2084]
[7] Kato K 1991 IEEE J. Quant. Elect. 27 1137
[8] Kato K 1992 IEEE J. Quant. Elect. 28 1974
[9] Yao J Q, Xu D G 2007 All Solid State Laser and Nonlinear Optical Frequency Coversion Technology (Beijing: Higher Education Press) p681 (in Chinese) [姚建铨, 徐德刚2007 全固态激光及非线性光学频率变换技术 (北京: 科学出版社) 第681页]
[10] Czeranowsky C, Heumann E, Huber G 2003 Opt. Lett. 28 432
[11] Kellner T, Heine F, Huber G 1997 Appl. Phys. B-Lasers O. 65 789
[12] Zheng Q, Zhao L 2004 Opt. Laser Technol. 36 449
[13] Zheng Q, Zhao L, Dong S M 2004 Chinese J. Lasers 31 1030 (in Chinese) [郑权, 赵岭, 董胜明 2004 中国激光 31 1030]
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[1] Wang Y Y, Xu D G, Liu C M, Wang W P, Yao J Q 2012 Chin. Phys. B 21 094212
[2] Zhang Y P, Zhang H Y, He Z H, Wang P, Li X F, Yao J Q 2009 Acta Phys. Sin. 58 4647 (in Chinese) [张玉萍, 张会云, 何志红, 王鹏, 李喜福, 姚建铨 2009 58 4647]
[3] Zhang H Y, Zhang Y P, Zhong K, Wang P, Li X F, Yao J Q 2008 Chinese J. Lasers 35 3 (in Chinese) [张会云, 张玉萍, 钟凯, 王鹏, 李喜福, 姚建铨 2008 中国激光 35 3]
[4] Grechin S G, Dmitriev V G, D’yakov V A, Pryalkin V I 1998 IEEE J. Quant. Elect. 28 937
[5] Grechin S G, Dmitriev V G, D’yakov V A, Pryalkin V I 1999 IEEE J. Quant. Elect. 29 77
[6] Ma Y H, Zhao J L, Wang W L, Huang W D 2005 Acta Phys. Sin. 54 2084 (in Chinese) [马仰华, 赵建林, 王文礼, 黄卫东 2005 54 2084]
[7] Kato K 1991 IEEE J. Quant. Elect. 27 1137
[8] Kato K 1992 IEEE J. Quant. Elect. 28 1974
[9] Yao J Q, Xu D G 2007 All Solid State Laser and Nonlinear Optical Frequency Coversion Technology (Beijing: Higher Education Press) p681 (in Chinese) [姚建铨, 徐德刚2007 全固态激光及非线性光学频率变换技术 (北京: 科学出版社) 第681页]
[10] Czeranowsky C, Heumann E, Huber G 2003 Opt. Lett. 28 432
[11] Kellner T, Heine F, Huber G 1997 Appl. Phys. B-Lasers O. 65 789
[12] Zheng Q, Zhao L 2004 Opt. Laser Technol. 36 449
[13] Zheng Q, Zhao L, Dong S M 2004 Chinese J. Lasers 31 1030 (in Chinese) [郑权, 赵岭, 董胜明 2004 中国激光 31 1030]
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