Establishment of Main Refractive Parametric Regression Models in Schoolchildren Aged 3 to 12 Years

Ling Chen, Longbo Wen, Weizhong Lan, Xiaoning Li, Zhikuan Yang
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Abstract

Objective: To establish a correlation model between static refraction and the main refractive parameters of children aged 3-12 years. Methods: This cross sectional study was divided into two parts. In part one, in Changsha Aier Eye Hospital from July 2014 to June 2016, 245 children were randomly selected and measurements were taken of their axial length (AL), corneal curvature (Km) and anterior chamber depth, spherical equivalent refractive (SE) and calculated lens power (LP). The correlations between refraction and the refractive parameters were analyzed to establisha correlative mathematical model. In part two, in Changsha Aier Eye Hospital from July to December 2016, 43 children were randomly selected to measure the above refractive parameters and their cycloplegic refraction (SEmeasured). The lens power and static refraction (SEcalculated) were calculated. The consistency between SEmeasured and SEcalculated was compared by Bland-Altman analysis. Results: The correlation model was established as follows: The correlation coefficients between SE and AL, Km and LP were -0.95, -0.83 and -0.62, respectively (all P<0.001). SE=110.56-2.51×AL-0.97×Km-0.44×LP (R2=0.95, F=2534.52, P<0.001). There was a significant correlation between SEmeasured and SEcalculated (r=0.97, P<0.001), the 95% limit of agreement was -1.00-0.63 D, average error was -0.19 D (95% consistency limit: -0.28 to -0.10 D), and 81.40% of the data points were within the clinically acceptable range (-0.55 to 0.55 D). Conclusions: The axial length is the most important factor in refraction besides corneal curvature and lens power. The refraction correlation model can accurately estimate the static refraction of children from 3 to 12 years old. Key words: refraction; axial length; corneal power; lens power; correlation model
3 ~ 12岁学童主要折射参数回归模型的建立
目的:建立3 ~ 12岁儿童静态屈光与主要屈光参数的相关性模型。方法:横断面研究分为两部分。第一部分于2014年7月至2016年6月在长沙市爱尔眼科医院随机选取245名儿童,测量其眼轴长(AL)、角膜曲率(Km)、前房深度、球体等效屈光度(SE)和计算晶状体度数(LP)。分析了折射率与折射率参数之间的关系,建立了相关的数学模型。第二部分,于2016年7月至12月在长沙市爱尔眼科医院随机选取43名患儿,测量上述屈光参数及单眼麻痹屈光(测量)。计算透镜功率和静态折射率(SEcalculated)。采用Bland-Altman分析比较semmeasured与SEcalculated的一致性。结果:建立相关模型:SE与AL、Km、LP的相关系数分别为-0.95、-0.83、-0.62(均P<0.001)。SE = 110.56 - -2.51×al - 0.97 - 0.44××公里LP (R2 = 0.95, F = 2534.52, P < 0.001)。semasured与SEcalculated的相关性显著(r=0.97, P<0.001), 95%一致性限为-1.00 ~ 0.63 D,平均误差为-0.19 D(95%一致性限为-0.28 ~ -0.10 D), 81.40%的数据点在临床可接受范围内(-0.55 ~ 0.55 D)。结论:除了角膜曲率和晶状体度数外,轴向长度是影响屈光的最重要因素。屈光相关模型可以较准确地估计3 ~ 12岁儿童的静态屈光。关键词:折射;轴向长度;角膜的权力;镜头的权力;相关模型
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