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两种用于测定人眼光学调制传递函数的简单心理物理学方法。

Two simple psychophysical methods for determining the optical modulation transfer function of the human eye.

作者信息

Rovamo J, Mustonen J, Näsänen R

机构信息

Department of Vision Sciences, Aston University, Birmingham, England.

出版信息

Vision Res. 1994 Oct;34(19):2493-502. doi: 10.1016/0042-6989(94)90234-8.

DOI:10.1016/0042-6989(94)90234-8
PMID:7975288
Abstract

The foveal optical modulation transfer function (OMTF) of the human eye for a pupil 8 mm in diameter was determined at 1-23 c/deg by using two new methods. The first method was based on the comparison of the effects of quantal and added spatial noise on grating contrast sensitivity at each spatial frequency. The rationale behind the comparison is the fact that quantal noise is not affected by the OMTF of the human eye, because individual quanta cannot be blurred by the point spread function of ocular optics. In the second method we measured spatial contrast sensitivity for gratings whose area decreased but illuminance increased in proportion to spatial frequency squared. For such gratings the variation of contrast sensitivity with spatial frequency (f > or = 0.5 c/deg) is solely due to the OMTF of the human eye, because the effects of grating area and retinal illuminance (quantal noise) on contrast sensitivity are independent of spatial frequency. The two methods provided identical OMTFs. The foveal optical modulation transfer function of the human eye for an 8 mm pupil was found to be OMTF = [1 + (f/11.1)2.5]-1, where f refers to spatial frequency in c/deg. The equation means that the OMTF is constant at low spatial frequencies, becomes reduced to 50% at 11.1 c/deg and decreases thereafter with a slope of -2.5 when plotted in double logarithmic coordinates. At 1-16 c/deg our OMTF showed less image degradation than any foveal OMTF of the human eye for 6-8 mm pupils reported so far in the literature.

摘要

采用两种新方法,在1 - 23周/度范围内测定了人眼在直径8毫米瞳孔情况下的中央凹光学调制传递函数(OMTF)。第一种方法基于比较量子噪声和附加空间噪声对各空间频率光栅对比度敏感度的影响。这种比较背后的基本原理是,量子噪声不受人眼光学调制传递函数的影响,因为单个量子不会被眼屈光系统的点扩散函数模糊。在第二种方法中,我们测量了光栅的空间对比度敏感度,这些光栅的面积减小,但照度与空间频率的平方成正比增加。对于此类光栅,对比度敏感度随空间频率(f≥0.5周/度)的变化仅取决于人眼的光学调制传递函数,因为光栅面积和视网膜照度(量子噪声)对对比度敏感度的影响与空间频率无关。这两种方法得到了相同的光学调制传递函数。人眼在8毫米瞳孔情况下的中央凹光学调制传递函数为OMTF = [1 + (f/11.1)².⁵]⁻¹,其中f指的是周/度的空间频率。该方程意味着,光学调制传递函数在低空间频率时是恒定的,在11.1周/度时降至50%,此后在双对数坐标图中以-2.5的斜率下降。在1 - 16周/度范围内,我们的光学调制传递函数显示出的图像退化程度低于文献中迄今报道的人眼在6 - 8毫米瞳孔情况下的任何中央凹光学调制传递函数。

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