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When a laser beam irradiates an optical material, a light standing wave field should be observed inside the optical material due to the interference between the beam reflected from the rear surface and the incident beam. If there are scratches on the surface, the incident light can be modulated and the distribution of the standing wave field inside the material is not uniform any more. Therefore, the appearance of the local enhancement of light will change the damage characteristics of optical material. To analyze the field damage characteristics of optical material with scratches, a theoretical analysis model is established. It can be used to study the damage characteristics and build a priori model of actual optical material. Fused quartz is employed as the study object, and the modulation effect of defect on light field is simulated by finite difference time domain (FDTD). Based on the electron multiplication theory, the effect of the number and the positions of scratches on the damage characteristics of fused quartz are calculated in detail. The results show that the phase modulation of the scratch will destroy the uniformity of the standing wave field when the scratch defect material is irradiated by laser. Due to the influence of the standing wave field, the maximum field intensity appears near the rear surface of the material, which explains the phenomenon that the rear surface of the material is more prone to damage points. When there are multiple scratches on the material surface, the distribution of light field is related to the number of the scratches. Specifically, the maximum field intensity increases with the number of scratches increasing. Taking fused quartz material for example, when a 10-ps pulse is incident on it, if three scratches are located on its surface, then the modulation effect on the light field is strongest, and the damage threshold is 66.1% lower than that of the ideal material. In addition, the scratch spacing also has an effect on the standing wave field and field damage characteristics of the material, and the specific effect of the interval can be analyzed directly by using the calculation model proposed in this paper.
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Keywords:
- surface scratches /
- standing wave field /
- ionization rate /
- damage threshold
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Google Scholar
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Google Scholar
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Google Scholar
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Google Scholar
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Google Scholar
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Google Scholar
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Google Scholar
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Google Scholar
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Google Scholar
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图 1 熔融石英表面划痕缺陷三维图 (a)N = 1; (b) N = 2; (c) N = 3
Figure 1. Three-dimensional diagram of scratch defects on fused quartz surface: (a) N = 1; (b) N = 2; (c) N = 3.
图 2 表面存在不同数量划痕时熔融石英内部的驻波场分布 (a) N = 0; (b) N =1; (c) N = 2; (d) N = 3
Figure 2. Standing wave field distribution inside fused quartz with different number of scratches on the surface: (a) N = 0; (b) N =1; (c) N = 2; (d) N = 3
图 3 不同位置缺陷熔融石英的驻波场分布 (a)上表面缺陷; (b)亚表面缺陷; (c)后表面缺陷
Figure 3. Standing wave field distribution of fused quartz with defects at different locations: (a) Surface defects; (b) subsurface defects; (c) rear surface defects.
图 4 熔融石英后表面的电离速率随划痕数量的变化 (a)雪崩电离速率分布; (b)光生电子速率分布
Figure 4. Changes of the ionization rate of fused quartz with the number of scratches: (a) Avalanche ionization rate distribution; (b) photoelectron ionization rate distribution.
图 5 划痕数量不同的熔融石英内自由电子积累过程
Figure 5. Free electron accumulation in fused quartz with different number of scratches.
图 6 不同划痕数量熔融石英的损伤阈值
Figure 6. Damage thresholds of fused quartz with different number of scratches.
图 7 不同位置缺陷熔融石英的电离速率分布 (a)雪崩电离速率分布; (b)光生电子速率分布
Figure 7. Ionization rate distribution of defective fused quartz at different locations: (a) Avalanche ionization rate distribution; (b) photoelectron ionization rate distribution.
图 8 划痕位置不同的熔融石英内自由电子积累
Figure 8. Free electron accumulation in fused quartz with different scratch positions.
图 9 不同位置缺陷熔融石英的损伤阈值
Figure 9. Damage thresholds of defective fused quartz at different locations.
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[1] Rubenchik A M, Feit M D, Perry M D, Larsenb J T 1998 Appl. Surf. Sci. 127 193
[2] Ye H, Li Y G, Xu Q 2019 Sci. Rep. 9 10741
Google Scholar
[3] 程健, 陈明君 2018 机械工程学报 054 170
Google Scholar
Cheng J, Chen M J 2018 J. Mech. Eng. 054 170
Google Scholar
[4] Génin F Y, Salleo A, Pistor T V 2001 J. Opt. Soc. Am. A 18 2607
Google Scholar
[5] Xu S Z, Zu X T, Jiang X D 2008 Nucl. Instrum. Methods Phys. Res. 266 2936
Google Scholar
[6] Li Y G, Yuan Z G, Wang J, Xu Q 2017 Opt Laser Technol. 91 149
Google Scholar
[7] 韩伟, 冯斌, 郑奎兴, 朱启华 2016 物理学报 65 246102
Google Scholar
Han W, Feng B, Zheng K X, Zhu Q H 2016 Acta Phys. Sin. 65 246102
Google Scholar
[8] 鲁江涛, 程鑫彬, 沈正祥 2011 物理学报 60 047802
Google Scholar
Lu J T, Cheng X B, Shen Z X 2011 Acta Phys. Sin. 60 047802
Google Scholar
[9] Deng H X, Dong X Y 2018 Appl. Sci. 8 65
Google Scholar
[10] 于慧波, 冯国英 2019 光子学报 48 10
Google Scholar
Yu H B, Feng G Y 2019 Acta Photon. Sin. 48 10
Google Scholar
[11] 贺全龙 2019 博士学位论文 (西安: 中国科学院大学)
He Q L 2019 Ph.D. Dissertation (Xi’an: University of Chinese Academy of Sciences) (in Chinese)
[12] Li L, Xiang X, Zu X T 2011 Optik 122 1423
Google Scholar
[13] Xie Y X, Qi L, Liu Y L, Zhang R Z 2019 Optik 184 220
Google Scholar
[14] 尤科伟, 张艳丽, 张雪洁 2015 中国激光 42 255
Google Scholar
You K W, Zhang Y L, Zhang X J 2015 Chin. J. Lasers 42 255
Google Scholar
[15] 苏倩倩, 张国文, 陶华 2011 中国激光 10 22
Google Scholar
Su Q Q, Zhang G W, Tao H 2011 Chin. J. Lasers 10 22
Google Scholar
[16] Shang X C, Zhang R Z 2010 Opt. Laser Technol. 42 243
Google Scholar
[17] Lenzner M, Kruger J, Sartania S, Cheng Z 1998 Phys. Rev. Lett. 80 4076
Google Scholar
[18] Du D T, Liu X L, Georg Korn, Jeff A S 1994 Appl. Phys. Lett. 64 3071
Google Scholar
[19] Thornber 1981 J. Appl. Phys. 52 279
Google Scholar
[20] Paul K K 1995 IEEE J. Quantum Electron. 31 2241
Google Scholar
[21] Stuart B C, Feit M D, Rubenchik A M, Shore B W 1995 Phys. Rev. Lett. 74 2248
Google Scholar
[22] Thomas W W, Arthur H G 1981 IEEE J. Quantum Electron. 17 2053
Google Scholar
[23] 马法君,田友伟, 陆培祥 2005 激光技术 05 507
Google Scholar
Ma F J,Tian Y W, Lu P X 2005 Laser Technology 05 507
Google Scholar
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