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Symbolic algebra approach to the calculation of intraocular lens power following cataract surgery

机译:白内障手术后人工晶状体屈光度的符号代数方法

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We present a symbolic approach based on matrix methods that allows for the analysis and computation of intraocular lens power following cataract surgery. We extend the basic matrix approach corresponding to paraxial optics to include astigmatism and other aberrations. The symbolic approach allows for a refined analysis of the potential sources of errors ("refractive surprises"). We demonstrate the computation of lens powers including toric lenses that correct for both defocus (myopia, hyperopia) and astigmatism. A specific implementation in Mathematica allows an elegant and powerful method for the design and analysis of these intraocular lenses.
机译:我们提出一种基于矩阵方法的象征性方法,该方法可用于白内障手术后的人工晶状体屈光力的分析和计算。我们扩展了对应于近轴光学的基本矩阵方法,以包括像散和其他像差。象征性方法允许对潜在错误源(“屈光不正”)进行精细分析。我们演示了包括矫正散焦(近视,远视)和散光的复曲面镜片在内的镜片屈光力的计算。 Mathematica中的特定实现方式允许使用一种优雅而强大的方法来设计和分析这些人工晶状体。

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