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An MTF Analysis of Papers

机译:MTF论文分析

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摘要

Resolution and tone reproduction characteristics of all hardcopy images on paper are significantly influenced by the way light scatters in the paper. However, little has been published on experimental techniques for measuring light scattering and resolution characteristics of paper. Three experimental techniques are discussed in the current work. The first is a direct measure of paper MTF by microdensitometric scans of illuminated edges projected onto the paper. This technique is tedious and of intrinsically low precision. The second technique is based on Kubelka-Munk theory and derives MTF behavior from the Kubelka-Munk equations and experimental measurements of paper reflectance. This technique has the advantage of relating paper MTF to the fundamental metrics of light scattering and light absorption. However, the accuracy of the technique is questionable due to the assumptions intrinsic to Kubelka-Munk theory. The third technique involves modeling the Yule-Nielsen effect of optical dot gain and fitting the model to experimental data. The data are generated by image analysis of idealized halftone patterns formed by placing high-resolution halftone line screens in close mechanical contact with the paper under analysis. This technique is shown to provide estimates of paper MTF with significantly higher precision than traditional microdensitometry scans of illuminated edges. Experimental data are collected for a wide variety of hardcopy substrates, and the results are used to examine some of the assumptions inherent in applying Kubelka-Munk theory to papers.
机译:纸张上所有硬拷贝图像的分辨率和色调再现特性都受到纸张中光散射方式的显着影响。然而,关于用于测量纸张的光散射和分辨率特性的实验技术的文献很少。在当前的工作中讨论了三种实验技术。第一种是通过对投射到纸张上的照明边缘进行微光密度扫描来直接测量纸张的MTF。该技术是乏味的并且本质上是低精度的。第二种技术基于Kubelka-Munk理论,并从Kubelka-Munk方程和纸张反射率的实验测量值得出MTF行为。该技术的优点是将纸张MTF与光散射和光吸收的基本指标相关联。但是,由于Kubelka-Munk理论固有的假设,该技术的准确性令人怀疑。第三种技术包括对光学点增益的Yule-Nielsen效应进行建模并将模型拟合到实验数据。数据是通过对理想化的半色调图案进行图像分析而生成的,该图案是通过将高分辨率半色调网屏与受分析的纸张紧密机械接触而形成的。该技术显示出可以比传统的照度边缘微光密度法扫描提供更高的精度来估计纸张的MTF。收集了各种硬拷贝底材的实验数据,并将结果用于检验将Kubelka-Munk理论应用于论文的一些固有假设。

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