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本文引用的文献

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Management of keratoconus: current scenario.圆锥角膜的管理:现状。
Br J Ophthalmol. 2011 Aug;95(8):1044-50. doi: 10.1136/bjo.2010.185868. Epub 2010 Aug 7.
2
Refractive, topographic, tomographic, and aberrometric analysis of keratoconic eyes undergoing corneal cross-linking.对接受角膜交联术的圆锥角膜眼进行屈光、地形图、断层扫描和像差分析。
Ophthalmology. 2009 Mar;116(3):369-78. doi: 10.1016/j.ophtha.2008.09.048. Epub 2009 Jan 22.
3
Contact lens fitting in keratoconus.圆锥角膜的隐形眼镜验配
Compr Ophthalmol Update. 2006 Mar-Apr;7(2):47-52.
4
Between-eye asymmetry in keratoconus.圆锥角膜的两眼间不对称性。
Cornea. 2002 Oct;21(7):671-9. doi: 10.1097/00003226-200210000-00008.
5
Characteristics and functional outcomes of 130 patients with keratoconus attending a specialist contact lens clinic.130 例圆锥角膜患者在专科隐形眼镜诊所的特征及功能预后
Eye (Lond). 2002 Jan;16(1):54-9. doi: 10.1038/sj.eye.6700061.
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Statistics in ophthalmic research: two eyes, one eye or the mean?
Zhonghua Yi Xue Za Zhi (Taipei). 2000 Dec;63(12):885-92.
7
Baseline findings in the Collaborative Longitudinal Evaluation of Keratoconus (CLEK) Study.圆锥角膜协作纵向评估(CLEK)研究的基线结果。
Invest Ophthalmol Vis Sci. 1998 Dec;39(13):2537-46.
8
People and eyes: statistical approaches in ophthalmology.人与眼睛:眼科统计学方法
Br J Ophthalmol. 1998 Aug;82(8):971-3. doi: 10.1136/bjo.82.8.971.
9
Masking of irregular corneal topography with contact lenses.隐形眼镜对不规则角膜地形图的遮盖作用。
CLAO J. 1998 Apr;24(2):76-81.
10
Comparison of axial and instantaneous videokeratographic data in keratoconus and utility in contact lens curvature prediction.圆锥角膜中轴向和瞬时角膜地形图数据的比较及其在隐形眼镜曲率预测中的应用
CLAO J. 1998 Jan;24(1):22-8.

基于圆锥角膜患者角膜曲率计读数的硬性接触镜验配:预测公式

Rigid contact lens fitting based on keratometry readings in keratoconus patients: predicting formula.

作者信息

Rajabi Mohammad Taher, Mohajernezhad-Fard Zahra, Naseri Seyede Khojaste, Jafari Fahimeh, Doostdar Askar, Zarrinbakhsh Parviz, Rajabi Mohammad Bagher, Kohansal Sedigheh

机构信息

Department of Ophthalmology, Farabi Eye Hospital, Tehran University of Medical Sciences, Tehran, Iran.

出版信息

Int J Ophthalmol. 2011;4(5):525-8. doi: 10.3980/j.issn.2222-3959.2011.05.13. Epub 2011 Oct 18.

DOI:10.3980/j.issn.2222-3959.2011.05.13
PMID:22553715
原文链接:https://pmc.ncbi.nlm.nih.gov/articles/PMC3340718/
Abstract

AIM

To find a simple mathematical correlation between the lens base curve (BC) and keratometry findings (krf).

METHODS

This retrospective study included 400 keratoconic eyes (350 patients) previously fit with rigid contact lenses at an academic eye center over a five year period. The patients were classified into five groups based on the keratometry findings (krf<7, krf:7-8, krf>8, krf-krs (difference between two keratometry; flat and steep)= 0.3-0.6, krf-krs >0.6mm as groups 1 to 5, respectively. Multivariate linear regression and Munro's correlation coefficient were employed to defer the formulas.

RESULTS

A linear correlation could be found in all groups except for patients in group 3. For group 1, BC=0.211×krf+ 5.904. For group 2, BC=0.456×krf+4.160. For group 4, BC= 0.321×krf+5.219. For group 5, BC=0.337×krf+ 5.090.

CONCLUSION

The development of new formulas for RGP fitting enables ophthalmologists to work with confidence and prevents unnecessary and frequent lens trials. The customary lens fitting methods are needed to be replaced by new formulas, which help to save time and costs.

摘要

目的

寻找晶状体基弧(BC)与角膜曲率测量结果(krf)之间简单的数学关联。

方法

这项回顾性研究纳入了400只圆锥角膜眼(350例患者),这些患者在一所学术性眼科中心于五年期间曾佩戴过硬性接触镜。根据角膜曲率测量结果将患者分为五组(krf<7、krf:7 - 8、krf>8、krf - krs(两个角膜曲率测量值之差;平曲率和陡曲率)= 0.3 - 0.6、krf - krs>0.6mm,分别为第1至5组)。采用多元线性回归和门罗相关系数来推导公式。

结果

除第3组患者外,所有组均发现存在线性相关性。对于第1组,BC = 0.211×krf + 5.904。对于第2组,BC = 0.456×krf + 4.160。对于第4组,BC = 0.321×krf + 5.219。对于第5组,BC = 0.337×krf + 5.090。

结论

用于RGP(硬性透氧性接触镜)验配的新公式的开发使眼科医生能够自信地开展工作,并避免不必要且频繁的镜片试戴。传统的镜片验配方法需要被新公式所取代,这有助于节省时间和成本。