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预测远视散光患者的远距视力。

Prediction of distance visual acuity in presbyopic astigmatic subjects.

机构信息

Department of Rehabilitation, Orthoptics and Visual Science Course, School of Allied Health Science, Kitasato University, Sagamihara, Japan.

Visual Physiology, School of Allied Health Sciences, Kitasato University, 1-15-1 Kitasato, Minami, Sagamihara, Kanagawa, 252-0373, Japan.

出版信息

Sci Rep. 2021 Mar 26;11(1):6958. doi: 10.1038/s41598-021-85313-3.

Abstract

This study was aimed to determine the effect of the amount of astigmatism on distance visual acuity, and to provide a prediction formula of visual acuity according to astigmatism, in a presbyopic population. We comprised 318 eyes of 318 consecutive patients (158 phakic and 160 pseudophakic subjects) without any eye diseases, except for refractive errors with astigmatism of 3 diopter or less. We assessed the relationship of the spherical equivalent visual acuity (SEVA) with astigmatism, and also provided a regression formula of visual acuity according to astigmatism in such subjects. We found a significant correlation between the SEVA and the amount of astigmatism (r = 0.715, p < 0.001) in the entire study population. We obtained similar results, not only in phakic eyes (r = 0.718, p < 0.001), but also in pseudophakic eyes (r = 0.717, p < 0.001). The regression formula was expressed as follows: y = 0.017x + 0.125x - 0.116 (R = 0.544), where y = logMAR SEVA, and x = astigmatism. We also found no significant differences in the SEVA for matched comparison among the with-the-rule (WTR), against-the-rule (ATR), and oblique (OBL) astigmatism subgroups (p = 0.922). These regression formulas may be clinically beneficial not only for estimating the visual prognosis after astigmatic correction, but also for determining the surgical indication of astigmatic correction.

摘要

本研究旨在确定散光量对远距离视力的影响,并为远视人群提供根据散光预测视力的公式。我们纳入了 318 名连续患者(158 名正视眼和 160 名人工晶状体眼)的 318 只眼,这些患者除了屈光度为 3 屈光度或以下的散光外,没有任何眼部疾病。我们评估了等效球镜视力(SEVA)与散光之间的关系,并为这些患者提供了根据散光预测视力的回归公式。我们发现,在整个研究人群中,SEVA 与散光量之间存在显著相关性(r=0.715,p<0.001)。我们不仅在正视眼中(r=0.718,p<0.001),而且在人工晶状体眼中(r=0.717,p<0.001)都得到了类似的结果。回归公式表示为:y=0.017x+0.125x-0.116(R=0.544),其中 y=logMAR SEVA,x=散光量。我们还发现,在规则散光(WTR)、逆规散光(ATR)和斜轴散光(OBL)亚组中,SEVA 的匹配比较没有显著差异(p=0.922)。这些回归公式不仅对评估散光矫正后的视力预后具有临床意义,而且对确定散光矫正的手术适应证也具有重要意义。

https://cdn.ncbi.nlm.nih.gov/pmc/blobs/4a4f/7997907/222c136651df/41598_2021_85313_Fig1_HTML.jpg

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