Selection of keratometric data for the IOL toricity calculation

S. Shukhaev
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Abstract

Purpose. To elaborate the customized principle of determining the actual zone of the corneal astigmatism based on keratotopographic data and compare the accuracy of calculating the toric IOL according to the actual zone and conventional keratometry. Material and methods. The study included 48 patients (48 eyes) who underwent toric IOL implantation. 3–6 months (5.1±0.6) after surgery, all patients were measured the residual refractive astigmatism. The toric IOL was retrospectively calculated according to the data of the actual keratotopographic zone determined by the proposed method (1st group) and according to conventional keratometry (2nd group). Vector and centroid analyses were used to estimate the error in calculating the IOL toricity. Results. The principles of determining the actual zone are based on the assumption that maximum visual acuity and visual quality can be achieved when the regularity of astigmatism in the central parts of the cornea corresponds to the regularity of toric IOL. The mean diameter of the selected actual zone was 2.93±0.61 (from 2.0 to 4.3 mm respectively). The average vector error of toricity calculation in 1st group was 0.30±0.31, in 2nd group – 0.42±0.30 (p=0.006). Centroid analysis showed similar values of centroid error in 1st group and 2nd group (0.09 and 0.08), while the dispersion was higher in 2nd group (0.42 and 0.51, respectively). Conclusion. The customized principle of selecting the actual zone according to topographic maps of the cornea showed a more accurate calculation of the IOL toricity compared with the use of conventional keratometry data. Key words: toric IOL, corneal astigmatism, IOL calculation accuracy, keratometry, keratotopography
选择角膜测量数据进行人工晶体转轴度计算
目的阐述根据角膜地形图数据确定角膜散光实际区域的定制原则,并比较根据实际区域和传统角膜测量法计算散光人工晶体的准确性。材料和方法研究纳入了 48 名接受散光人工晶体植入术的患者(48 眼)。术后 3-6 个月(5.1±0.6),测量所有患者的残余屈光散光。根据拟议方法确定的实际角膜厚度区数据(第一组)和传统角膜测量法(第二组),对散光人工晶体进行了回顾性计算。使用矢量和中心点分析估算计算人工晶体散光的误差。结果。确定实际区域的原则基于以下假设:当角膜中央部分的散光规则度与散光人工晶体的规则度一致时,可达到最高视力和视觉质量。所选实际区域的平均直径为 2.93±0.61(分别为 2.0 至 4.3 毫米)。第一组散光计算的平均矢量误差为(0.30±0.31),第二组为(0.42±0.30)(P=0.006)。中心点分析显示,第一组和第二组的中心点误差值相似(分别为 0.09 和 0.08),而第二组的离散度更高(分别为 0.42 和 0.51)。结论与使用传统的角膜测量数据相比,根据角膜地形图选择实际区域的定制原则能更准确地计算人工晶体的散光。关键词:散光人工晶体、角膜散光、人工晶体计算精度、角膜测量、角膜地形图
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