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Perfect imaging of three object points with only two analytic lens surfaces in two dimensions

机译:仅二维的两个分析透镜表面即可完美成像三个目标点

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摘要

In this work, a new two-dimensional analytic optics design method is presented that enables the coupling of three ray sets with two lens profiles. This method is particularly promising for optical systems designed for wide field of view and with clearly separated optical surfaces. However, this coupling can only be achieved if different ray sets will use different portions of the second lens profile. Based on a very basic example of a single thick lens, the Simultaneous Multiple Surfaces design method in two dimensions (SMS2D) will help to provide a better understanding of the practical implications on the design process by an increased lens thickness and a wider field of view. Fermat?s principle is used to deduce a set of functional differential equations fully describing the entire optical system. The transformation of these functional differential equations into an algebraic linear system of equations allows the successive calculation of the Taylor series coefficients up to an arbitrary order. The evaluation of the solution space reveals the wide range of possible lens configurations covered by this analytic design method. Ray tracing analysis for calculated 20th order Taylor polynomials demonstrate excellent performance and the versatility of this new analytical optics design concept.
机译:在这项工作中,提出了一种新的二维分析光学设计方法,该方法可以将三束光线与两个透镜轮廓耦合。这种方法对于设计用于宽视场并且光学表面清晰分开的光学系统特别有希望。但是,只有在不同的光线将使用第二透镜轮廓的不同部分时才能实现这种耦合。基于单个厚透镜的非常基本的示例,二维同时多表面设计方法(SMS2D)将通过增加透镜厚度和更宽的视野,帮助您更好地理解设计过程中的实际含义。 。费马原理用于推导一组功能微分方程,完全描述了整个光学系统。将这些泛函微分方程转换为方程的代数线性系统,可以连续地计算泰勒级数系数,直至任意阶。对解决方案空间的评估揭示了该分析设计方法涵盖的各种可能的透镜配置。计算出的20阶泰勒多项式的光线追踪分析证明了这种新的分析光学设计概念的出色性能和多功能性。

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