| Literature DB >> 34728777 |
Po-Hsiang Kao1, Lan-Hsin Chuang2,3, Chi-Chun Lai2,3, Shin-Yi Chen2,3, Ken-Kuo Lin3,4, Jiahn-Shing Lee3,4, Chiun-Ho Hou3,4, Chueh-Tan Chen5, Yu-Kai Kuo2,3, Chi-Chin Sun2,3, Chun-Fu Liu6,7,8.
Abstract
The aim of the study is to determine the effects of monocular 0.125% atropine daily treatment on the longer axial length (AL) eyes in children with pediatric anisometropia. This was a retrospective cohort study. The charts of children with anisometropia (aged 6-15 years) who had a > 0.2-mm difference in AL between the two eyes were reviewed. Children who received monocular treatment of 0.125% atropine in the eye with longer AL were included for final analysis. The main outcome measure was the difference in AL between the two eyes after treatment. Regression analysis was used to model the changes in AL according to the time of treatment in both eyes. Finally, forty eyes in 20 patients (mean age 10.2 years) were included in the analyses. During the treatment period, AL was controlled in the treated eyes (p = 0.389) but elongated significantly in the untreated eyes (p < 0.001). The difference in AL between the treated and untreated eyes decreased from 0.57 to 0.22 mm (p < 0.001) after the 1-year treatment period. In the regression model, the best fit for the relationship between changes in AL and time during the treatment period in the treated eyes was the quadratic regression model with a concave function. In conclusion, these data suggest that 0.125% atropine daily is an effective treatment to reduce the interocular difference of AL in eyes with axial anisometropia. This pilot study provides useful information for future prospective and larger studies of atropine for the treatment of pediatric axial anisometropia.Entities:
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Year: 2021 PMID: 34728777 PMCID: PMC8563952 DOI: 10.1038/s41598-021-96414-4
Source DB: PubMed Journal: Sci Rep ISSN: 2045-2322 Impact factor: 4.379
Differences in treatment parameters between treated and untreated eyes at the three time points and annual changes in AL during the observation and treatment periods.
| Parameter | Treated eye ( | Untreated eye ( | |
|---|---|---|---|
| SEQ at first visit (D) | − 0.55 ± 1.11 | 0.67 ± 1.14 | < 0.001 |
| AL at first visit (mm) | 23.63 ± 1.21 | 23.16 ± 1.04 | < 0.001 |
| SEQ before treatment (D) | –1.25 ± 0.94 | 0.15 ± 1.29 | < 0.001 |
| AL before treatment (mm) | 23.91 ± 1.02 | 23.35 ± 0.92 | < 0.001 |
| SEQ after treatment (D) | − 1.39 ± 1.16 | –0.67 ± 1.29 | 0.004 |
| AL after treatment (mm) | 23.97 ± 1.06 | 23.70 ± 1.01 | 0.005 |
| Observation period (mean = 10.7 months, median = 4.7 months, | 0.40 ± 0.26 | 0.21 ± 0.140 | 0.008 |
| Treatment period (mean = 13.7 months, median = 11.6 months) | − 0.03 ± 0.21 | 0.32 ± 0.24 | < 0.001 |
*p < 0.05, paired t test.
Continuous data are expressed as mean ± standard deviation.
SEQ, spherical equivalent refractive error; AL, axial length; N, number of eyes.
Figure 1Changes in AL in the treated and untreated eyes during the observation (n = 32) and treatment (n = 40) periods and changes in interocular differences after treatment. (a) Changes in AL in the treated and untreated eyes. In the treated eyes, AL changed significantly during the observation period (p < 0.001), but not during the treatment period (p = 0.389). In the untreated eyes, AL changed significantly during both the observation and treatment periods (both p < 0.001). (b) Annual changes in AL were not significant in the treated eyes (p = 0.596), but were significant in the untreated eyes (p < 0.001). (c) Annual changes in interocular differences decreased significantly (p < 0.001). *p < 0.001, generalized estimating equation; **p < 0.001, paired-sample t test. Error bars in panel (a) indicate one standard error at each time point and for each group; box plots in panels (b) and (c) indicate the minimum, first quartile, median, third quartile, and maximum values.
Figure 2Best-fitting regression models to identify relationships between changes in AL and time in the treated and untreated eyes during the observation (n = 32) (a) and treatment (n = 40) (b) periods. (a) Best-fitting models of the changes in AL with time during the observation period in the treated and untreated eyes were both linear and produced high correlations (R2 = 0.647 and 0.639, respectively). The linear formulas are y = 0.0242x – 0.0038 for the treated eyes and y = 0.0176x – 0.0012 for the untreated eyes. (b) Best-fitting models of the changes in AL with time during the treatment period in the treated and untreated eyes were quadratic with a concave function (R2 = 0.068) and linear (R2 = 0.422), respectively. The green triangle indicates the turning point (x = 4.8 months) when the slope of the changes in AL became positive in the treated eyes. The quadratic formula is y = 0.0008x2 − 0.0076x − 0.0241 for the treated eyes and the linear formula is y = 0.0236x + 0.0085 for the untreated eyes.