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Optimal mass transportation problem and freeform optics design - the identity of optimization scheme and the numerical solution method

机译:优化质量运输问题和自由形式光学设计 - 优化方案的标识与数值解决方案方法

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摘要

Due to outstanding light shaping potential, freeform optical surfaces have been considered theoretically from centuries. Recently, they gained increased interest due to the availability of manufacturing technologies. Nevertheless, the design of freeform surfaces still becomes a challenge, associated with advanced mathematical concepts and significant computing power. In this work, a very interesting unification of theories is mentioned. It is shown how the problem of optimal redistribution of mass, analyzed in the 18th century, corresponds to the problem of optical beam shaping realized by freeform surface. Both issues are governed by the same partial differential equation. In the paper, a novel numerical algorithm for solving this partial differential equation is discussed. As an example, a design of freeform lens, capable of casting completely arbitrary shapes, is presented.
机译:由于出色的光塑性电位,自由形式光学表面从几个世纪以理论上被视为。 最近,由于制造技术的可用性,他们增加了利益。 然而,自由形状表面的设计仍然成为挑战,与高级数学概念和重要的计算能力相关联。 在这项工作中,提到了一个非常有趣的理论统一。 显示在18世纪分析的质量最佳重新分配问题,对应于自由形状表面实现的光束整形的问题。 这两个问题都受到相同的部分微分方程的管辖。 在本文中,讨论了一种用于解决该部分微分方程的新型数值算法。 作为示例,呈现了一种能够浇铸完全任意形状的自由形状透镜的设计。

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