Fu Hang, Xue Changxi, Liu Yue, Cao Bo, Lang Changfu, Yang Chao
Appl Opt. 2022 Feb 10;61(5):1194-1202. doi: 10.1364/AO.448010.
Precision glass molding (PGM) is an important processing technology for aspheric lenses that has the advantages of low complexity, high precision, and short processing time. The key problem in the PGM process is to accurately predict the residual stress of aspheric lenses. In this paper, we examine the residual stress relaxation model for aspheric lenses, including a creep experiment of D-K9 glass, calculating shear relaxation function, and predicting residual stress of aspheric lenses with the finite element method. Validations of the proposed model are conducted for three different process parameters, including molding temperature, molding pressure, and molding rate. The experimental and simulation results show that the errors of the residual stresses of the three process parameters are within 0.358 Mpa, which proves the validity of the model. The model can be used to predict the residual stress of the optical glass lens fabricated by PGM and analyze the processing parameters.
精密玻璃模压成型(PGM)是一种用于非球面透镜的重要加工技术,具有复杂度低、精度高和加工时间短的优点。PGM工艺中的关键问题是准确预测非球面透镜的残余应力。在本文中,我们研究了非球面透镜的残余应力松弛模型,包括D-K9玻璃的蠕变实验、计算剪切松弛函数以及用有限元方法预测非球面透镜的残余应力。针对成型温度、成型压力和成型速率这三个不同的工艺参数对所提出的模型进行了验证。实验和模拟结果表明,这三个工艺参数的残余应力误差在0.358兆帕以内,证明了该模型的有效性。该模型可用于预测通过PGM制造的光学玻璃透镜的残余应力并分析加工参数。