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Group error modeling in optical tolerancing and alignment

机译:在光学公差和对齐中的组错误建模

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Tolerancing and alignment steps in optical engineering involve modeling errors to the system. Typical approaches involve perturbing the optical system model to determine sensitivities. In this paper, we provide a combinatorial group error approach using base gradient and Hessian for the figure of merit corresponding to a perturbed optical system. We provide key formulas and principles of the method versus the rigor of showing robust implementation. Thus, the key expressions for grouping and combining the errors are given in a general form that can be easily extended to include additional basic sets of optical system errors. The method described here can be applied for any type of error given its constituent derivatives, and single surface errors. The paper includes examples and high-level comments on robust implementation of the principles shown.
机译:光学工程中的公差和对准步骤涉及对系统建模错误。典型方法涉及扰动光学系统模型来确定敏感性。在本文中,我们提供了一种基本梯度和Hessian的组合组错误方法,用于对应于扰动光学系统的优点。我们提供了对方法的关键公式和原则,而是表现出稳健实现的严格。因此,用于分组和组合误差的关键表达式以一般形式给出,其可以容易地扩展到包括附加的基本光学系统误差。鉴于其组成衍生物和单个表面误差,可以应用此处描述的方法。本文包括关于所示原则的强大实施的示例和高级评论。

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