DOE二阶量化优化算法

分析了二阶量化产生的误差, 提出了一种基于模拟退火算法的优化算法, 对二阶量化的相位数据进行优化, 改善其输出光场, 减小二阶量化带来的误差。仿真结果表明：优化过后DOE输出光场的不均匀性由41.92%降至23.18%, 误差函数由28.74%降至20.47%, 可见提出的算法在减小DOE二阶量化误差方面具有一定的应用价值。

Abstract

The error of second-order quantization was analyzed, and an optimization algorithm was proposed based on simulated annealing algorithm to optimize the second-order quantized phase data, which could improve the output light field and reduce the error caused by second-order quantization. The simulation results show that the non-uniformity and error function of the DOE output optical field after optimization are reduced from 35.61% to 19.72% and from 27.55% to 16.17%, respectively, showing that the proposed algorithm has certain application value in reducing the error of DOE second-order quantization.

参考文献

[1] 金国藩,严瑛白,邬敏贤,等.二元光学［M］. 北京:国防工业出版社,1998.

[2] 庞辉,张满,邓启凌,等. 基于瑞利-索末菲积分的大衍射角衍射光学元件设计方法［J］. 光子学报, 2015, 44(05)：173-178.

[3] Jose Maria H F, José&Sanchez-Brea, Luis Miguel. Double diffractive optical element system for near-field shaping［J］. Applied optics,2011,50(45)：87-93.

[4] Jose Maria H F, Luis Miguel Sanchez-Brea, Eusebio Bernabeu. Near-field shaping with two binary diffractive optical elements in tandem［J］. Optics Communications,2013, 297：182-189.

[5] 姜文婷. 纯相位光学防伪掩膜设计与优化研究［D］. 大连：大连海事大学, 2015.

[6] Gerchberg R W , Saxton W O. A practical algorithm for the determination of the phase from image and diffraction plane pictures［J］. Optic,1972,35：237-250.

[7] 杨国桢,顾本源. 光学系统中振幅和相位的恢复问题［J］. 物理学报, 1981, 03, 410-413.

[8] Yang G. Genetic algorithm to the optimal design of diffractive optical elements and its comparison with simulated annealing algorithm［J］. Acta Opt.1993 Sin.13,577–584.

[9] Kowalik A.Double-Sided Diffractive Optical Elements, Institute of Electronic Materials Technology ［OB/OL］http://www.itme.edu.pl/S,Poland.(2018.08.31).

[10] 颜树华. 衍射微光学设计［M］. 北京:国防工业出版社,2011.

[11] Bouleimen K, Lecocq H. A new efficient simulated annealing algorithm for the resource-constrained project scheduling problem and its multiple mode version［J］. European Journal of Operational Research, 2003, 149(2): 268-281.

[12] Cakir B, Altiparmak F, Dengiz B. Multi-objective optimization of a stochastic assembly line balancing: A hybrid simulated annealing algorithm［J］. Computers＆Industrial Engineering, 2011,60(3)：376-384.

[13] Damodaran P, Vélez-Gallego M C. A simulated annealing algorithm to minimize makespan of parallel batch processing machines with unequal job ready times［J］.Expert Systems with Applications,2012,39(1)：1451-1458.

刘欣, 吕国强, 李军军, 冯奇斌. DOE二阶量化优化算法[J]. 光电子技术, 2018, 38(4): 249. LIU Xin, LV Guoqiang, LI Junjun, FENG Qibin. Optimization Algorithm for DOE Second-order Quantization[J]. Optoelectronic Technology, 2018, 38(4): 249.

DOE二阶量化优化算法

关于本站 Cookie 的使用提示

全站搜索

DOE二阶量化优化算法

相关论文

相关资讯

关于本站 Cookie 的使用提示

全站搜索