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Hyperbolic tangential function-based progressive addition lens design

机译:基于双曲正切函数的渐进镜片设计

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The diopter distribution is key to the successful design of a progressive addition lens. A hyperbolic tangential function is then introduced to describe well the desired diopter distribution on the lens. Simulation and fabrication show that the astigmia on the whole surface is very close to the addition, exhibiting superior performance than that of currently used high-order polynomials and cosine functions. Our investigations found that once the diopter distribution design is reasonable, both the direct and indirect methods of constructing a progressive addition lens can give consistent results. With this function we are able to effectively control the design of critical areas, the position, sizes of far-view and near-view zones, as well as the channel of the lens. This study would provide an efficient way to customize different progressive lenses not only for presbyopia, but also for anti-fatigue, office progressive usages, etc. (C)2015 Optical Society of America
机译:屈光度分布是成功设计渐进镜片的关键。然后引入双曲正切函数,以很好地描述镜片上所需的屈光度分布。仿真和加工表明,整个表面的像散非常接近相加,表现出比当前使用的高阶多项式和余弦函数更好的性能。我们的研究发现,一旦屈光度分布设计合理,构造渐进屈光力镜片的直接和间接方法都可以得到一致的结果。使用此功能,我们可以有效地控制关键区域的设计,远视区和近视区的位置,大小以及镜头的通道。这项研究将为定制不同的渐进镜片提供一种有效的方法,不仅可以用于老花眼,还可以用于抗疲劳,办公室渐进镜片使用等。(C)2015美国光学学会

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