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Generalized magnification in visual optics. Part 1: Magnification as linear transformation

机译:视觉光学中的广义放大倍率。第1部分:放大倍数作为线性变换

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In Gaussian optics magnification is a scalar; the interpretation is obvious.? In linear optics, the simplest optics of astigmatic systems, the generalization is a? 2 2×? real matrix and, in general, is much harder to interpret.? This generalized magnification may imply magnification in the familiar sense that differs from one meridian to another, shear distortion, rotation, reflection, inversion, magnification in the familiar sense or combinations of these effects.? The purpose of this paper is to illustrate generalized magnification and to provide a comprehensive interpretation.? Because the treatment is abstract it can be applied to blur and size magnification and to any magnification that can be represented by a? 2 X 2? matrix. (S Afr Optom 2010 69(3) 109-122)
机译:在高斯光学中,放大倍数是一个标量。解释很明显。在线性光学系统中,最简单的像散系统光学系统是: 2 2×?实数矩阵,并且通常很难解释。这种广义的放大倍数可能意味着从一个子午线到另一个子午线不同的熟悉意义上的放大倍率,剪切变形,旋转,反射,倒置,熟悉意义上的放大倍率或这些效果的组合。本文的目的是说明广义放大倍率并提供全面的解释。由于这种处理是抽象的,因此可以应用于模糊和大小放大倍率以及可以用a?表示的任何放大倍率。 2 X 2?矩阵。 (S Afr Optom 2010 69(3)109-122)

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