首页> 外文期刊>Optometry and vision science: official publication of the American Academy of Optometry >Meridional profiles of variance-covariance of symmetric dioptric power: classes of variation that are uniform across the meridians of the eye.
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Meridional profiles of variance-covariance of symmetric dioptric power: classes of variation that are uniform across the meridians of the eye.

机译:对称屈光度的方差-协方差的子午线轮廓:在眼睛子午线上均匀的变化类别。

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Conventional dioptric power, including refractive status and keratometric measurements, can vary in a large variety of ways. The three-dimensional character of this type of power implies that six numbers are required for the complete representation of its variance: three variances and three covariances. Curves (called profiles) that show how these numbers compare in different meridians (or transverse directions) of the eye provide a useful graphical picture of the variation and its nature. This paper explores an important subclass of types of variation in which the variation is the same for all meridians. In this subclass the variation of power is said to be uniform across all meridians of the eye. It turns out that the uniformity may be either complete or partial. In the former case all aspects of the variation are the same. In the latter case certain aspects of the variation are the same across all meridians whereas others are not; in particular the variance of the torsional component of power is thesame for every meridian whereas the variance of the curvital component changes from meridian to meridian. There is a range of types of completely uniform variation from spherical variation at one extreme to Jacksonian variation at the other. All types of uniform variation (partial or complete) are characterized by two indices called the jacksonian index and the completeness index. The types can be represented geometrically as points on the triangle of uniformity. Samples of measurements of dioptric power are selected to illustrate various types of uniform variation. Methods are presented for detecting and classifying uniform variation from profiles of variation and also from the variance-covariance matrix. Examples are given of uniform variation of refractive status and of keratometry of an eye. The variation is analyzed and classified. The concepts and methods are proving to be of fundamental importance in the study of the nature and underlying causes of fluctuations of refractive status and keratometric measurements.
机译:包括屈光状态和角膜曲率测量在内的常规屈光度可以多种方式变化。这种幂次方的三维特征意味着完整表示其方差需要六个数字:三个方差和三个协方差。曲线(称为轮廓)显示这些数字在眼睛的不同子午线(或横向)中的比较方式,提供了变化及其性质的有用图形显示。本文探讨了变异类型的重要子类,其中所有子午线的变异都相同。在这个子类中,力量的变化在整个眼睛子午线上被称为是均匀的。事实证明,均匀性可以是完全的或部分的。在前一种情况下,变体的所有方面都是相同的。在后一种情况下,变化的某些方面在所有子午线上都相同,而其他方面则不同。特别是,功率的扭转分量的方差对于每个子午线都是相同的,而曲线分量的方差从子午线到子午线都会变化。从一个极端的球面变化到另一个极端的杰克逊变化,存在着多种类型的完全均匀的变化。所有类型的均匀变化(部分或全部)都具有两个指数,称为杰克逊指数和完整性指数。这些类型可以在几何上表示为均匀性三角形上的点。选择屈光度的测量样本以说明各种类型的均匀变化。提出了用于从变化曲线以及方差-协方差矩阵检测和分类均匀变化的方法。给出了眼睛的屈光状态和角膜曲率的均匀变化的示例。对变化进行分析和分类。事实证明,这些概念和方法在研究屈光状态和角膜曲率测量波动的本质和根本原因方面具有根本的重要性。

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