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Investigation of Dwell Time Based on Lucy-Richardson Algorithm and Gercherg Surface Continuation Algorithm

机译:基于Lucy-Richardson算法和Gercherg表面延续算法的停留时间调查

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Computer-controlled optical surface forming technology (CCOS) can greatly improve the processing accuracy and processing efficiency of optical mirrors. The most critical problem is the solution of dwell time, which will directly affect the final convergence of the surface shape, it is found through analysis that the solution of the dwell time is a deconvolution process, which is the same as the mathematical model of the Lucy-Richardson algorithm in image restoration technology, so the algorithm can be applied to Solution of dwell time; At the same time, in order to eliminate the high-frequency shape errors caused by discontinuities at the edges of the face shapes, the original shapes need to be extended to achieve smooth connections. The two-dimensional Gercherg bandwidth-limited continuation algorithm can achieve this requirement. The simulation results show that the root mean square value (rms) and peak-valley value (pv) converge from the initial 0.2534λ, 1.494λ (λ=632.8nm) to 0.0158λ and 0.393λ, which proves the effectiveness of the algorithm. Compared with the Lucy-Richardson algorithm, other traditional solving methods have simpler calculation process, higher calculation efficiency, and higher convergence rate.
机译:计算机控制的光学表面成型技术(CCOS),可大大提高加工精度和光学反射镜的处理效率。最关键的问题是停留时间,这将直接影响的表面形状的最终收敛的溶液,它是通过分析发现,该停留时间的解决方案是一个去卷积过程,这是相同的数学模型在图像恢复技术露-Richardson算法,所以该算法可以应用到的停留时间解;同时,为了消除在面形状的边缘的不连续的高频形状误差,则原来的形状需要被扩展,以实现平滑的连接。二维Gercherg带宽受限的延续算法可以实现这一要求。仿真结果表明,根均方值(RMS)和峰 - 谷值(PV)从初始0.2534λ,1.494λ(λ= 632.8nm波长),以0.0158λ和0.393λ,证明了该算法的有效性会聚。与露西理查森算法相比,其他传统求解方法具有简单的计算过程中,较高的计算效率和更高的收敛速度。

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