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Efficient numerical method of freeform lens design for arbitrary irradiance shaping

机译:任意辐照整形的自由形式镜片设计的高效数值方法

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摘要

A computational method to design a lens with a flat entrance surface and a freeform exit surface that can transform a collimated, generally non-uniform input beam into a beam with a desired irradiance distribution of arbitrary shape is presented. The methodology is based on non-linear elliptic partial differential equations, known as Monge-Ampere PDEs. This paper describes an original numerical algorithm to solve this problem by applying the Gauss-Seidel method with simplified boundary conditions. A joint MATLAB-ZEMAX environment is used to implement and verify the method. To prove the efficiency of the proposed approach, an exemplary study where the designed lens is faced with the challenging illumination task is shown. An analysis of solution stability, iteration-to-iteration ray mapping evolution (attached in video format), depth of focus and non-zero etendue efficiency is performed.
机译:呈现具有平坦入口表面的透镜的计算方法和可以将准直的,通常是非均匀输入光束转换成具有任意形状的期望辐照性分布的光束的自由形式出口表面。 该方法基于非线性椭圆部分微分方程,称为MONGE-AMPERE PDES。 本文介绍了一种通过应用Gauss-Seidel方法来解决该问题的原始数值算法。 联合MATLAB-ZEMAX环境用于实施和验证该方法。 为了证明所提出的方法的效率,示出了设计镜头面对具有挑战性的照明任务的示例性研究。 对解决方案稳定性,迭代到迭代射线映射演化(以视频格式附加),对焦深度和非零光学效率进行分析。

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