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计算机辅助角膜镜报告的放射状非球面镜的屈光度和高度评估。

Assessment of the power and height of radial aspheres reported by a computer-assisted keratoscope.

作者信息

Cohen K L, Tripoli N K, Holmgren D E, Coggins J M

机构信息

Department of Ophthalmology, University of North Carolina at Chapel Hill, USA.

出版信息

Am J Ophthalmol. 1995 Jun;119(6):723-32. doi: 10.1016/s0002-9394(14)72776-x.

Abstract

PURPOSE

The two purposes of this study were (a) to assess the accuracy with which a keratoscope, the Topographic Modeling System (TMS-1), calculated the heights and powers of rotationally symmetric, radially aspheric test surfaces and (b) to determine whether the TMS-1 used an axial solution for radius of curvature to determine the power of a sphere that would produce the same semichord as would the test surface on a keratograph.

METHODS

The TMS-1 heights and powers were studied for four test surfaces that had radial profiles similar to those of normal corneas. The powers of the surfaces were calculated from the local radius of curvature derived from the surfaces' manufacturing formulas. The heights and powers that would result from an axial solution were calculated in a TMS-1 simulator. TMS-1 data were compared with data from the surfaces' formulas and with data from the simulation.

RESULTS

The TMS-1 data were almost identical to the heights and powers calculated from the simulated axial solution. The TMS-1 data were similar to the heights and powers calculated from the mathematical formulas from the apex to 2 mm from the apex but differed by up to 85 microns of height and 10 diopters of power in the periphery.

CONCLUSIONS

The TMS-1 appeared to use the axial solution that does not calculate power from local radius of curvature. Clinicians should use caution when inferring corneal shape from power maps based on an axial solution, especially outside the central 2-mm radius of a normal cornea, because such power does not depict corneal curvature.

摘要

目的

本研究的两个目的是:(a)评估角膜镜(地形建模系统,TMS - 1)计算旋转对称、径向非球面测试表面高度和屈光力的准确性;(b)确定TMS - 1是否使用轴向曲率半径解来确定一个球体的屈光力,该球体产生的半弦与角膜地形图上测试表面产生的半弦相同。

方法

研究了TMS - 1对四个测试表面的高度和屈光力,这些测试表面的径向轮廓与正常角膜相似。表面的屈光力根据其制造公式得出的局部曲率半径计算。在TMS - 1模拟器中计算轴向解所产生的高度和屈光力。将TMS - 1数据与表面公式数据以及模拟数据进行比较。

结果

TMS - 1数据与模拟轴向解计算出的高度和屈光力几乎相同。从顶点到顶点2毫米处,TMS - 1数据与根据数学公式计算出的高度和屈光力相似,但在外围,高度相差可达85微米,屈光力相差可达10屈光度。

结论

TMS - 1似乎使用了不根据局部曲率半径计算屈光力的轴向解。临床医生在根据基于轴向解的屈光力图推断角膜形状时应谨慎,尤其是在正常角膜中央半径2毫米以外的区域,因为这样的屈光力不能描绘角膜曲率。

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