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圆锥角膜患者人工晶状体计算的进展。

Advances in IOL calculations in patients with keratoconus.

作者信息

Gershoni Assaf, Barrett Graham D, Sella Ruti

机构信息

Faculty of Medicine, Tel Aviv University, Tel Aviv, Israel.

Department of Ophthalmology, Sir Charles Gairdner Hospital, Perth, WA, Australia.

出版信息

Ther Adv Ophthalmol. 2025 Jun 21;17:25158414251348882. doi: 10.1177/25158414251348882. eCollection 2025 Jan-Dec.

DOI:10.1177/25158414251348882
PMID:40546992
原文链接:https://pmc.ncbi.nlm.nih.gov/articles/PMC12182609/
Abstract

Keratoconus is a progressive ectatic corneal disease characterized by corneal thinning, steepening, and irregular astigmatism, presenting unique challenges for intraocular lens (IOL) calculations in cataract surgery. The use of traditional formulas for IOL calculations in eyes with keratoconus frequently leads to significant refractive prediction errors, often resulting in a hyperopic shift, which can lead to suboptimal outcomes and reduced patient satisfaction. This review examines the impact of keratoconus on IOL calculations and highlights recent advancements in formulas specifically designed for eyes with keratoconus, particularly the Barrett True-K and the Kane Keratoconus formulas. We assess the effectiveness of these formulas based on the current literature and provide clinical recommendations aimed at improving surgical outcomes in this complex patient group.

摘要

圆锥角膜是一种进行性角膜扩张性疾病,其特征为角膜变薄、变陡以及不规则散光,这给白内障手术中人工晶状体(IOL)的计算带来了独特挑战。在圆锥角膜眼中使用传统的IOL计算公式常常会导致显著的屈光预测误差,常出现远视偏移,这可能导致效果欠佳以及患者满意度降低。本综述探讨了圆锥角膜对IOL计算的影响,并着重介绍了专门为圆锥角膜眼设计的公式的最新进展,特别是巴雷特True-K公式和凯恩圆锥角膜公式。我们根据当前文献评估这些公式的有效性,并提供旨在改善这一复杂患者群体手术效果的临床建议。

https://cdn.ncbi.nlm.nih.gov/pmc/blobs/5a36/12182609/d57fd55ed0b7/10.1177_25158414251348882-fig1.jpg
https://cdn.ncbi.nlm.nih.gov/pmc/blobs/5a36/12182609/d57fd55ed0b7/10.1177_25158414251348882-fig1.jpg
https://cdn.ncbi.nlm.nih.gov/pmc/blobs/5a36/12182609/d57fd55ed0b7/10.1177_25158414251348882-fig1.jpg

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本文引用的文献

1
Accuracy of keratoconus-specific formulae compared to standard formulae for intraocular lens power calculation in patients with keratoconus.圆锥角膜患者人工晶状体度数计算中,圆锥角膜特异性公式与标准公式的准确性比较
Can J Ophthalmol. 2025 Aug;60(4):208-215. doi: 10.1016/j.jcjo.2025.01.005. Epub 2025 Feb 22.
2
Intraocular lens power calculation in cataract patients with keratoconus: Bayesian network meta-analysis.圆锥角膜白内障患者的人工晶状体度数计算:贝叶斯网络荟萃分析
Int Ophthalmol. 2025 Jan 24;45(1):40. doi: 10.1007/s10792-025-03430-8.
3
Evaluation of an artificial intelligence-based intraocular lens calculator: AI-based IOL-optimized formula.
基于人工智能的人工晶状体计算器评估:基于人工智能的人工晶状体优化公式。
J Cataract Refract Surg. 2024 Dec 17;51(4):332-6. doi: 10.1097/j.jcrs.0000000000001603.
4
Intraocular lens power calculation accuracy in patients with keratoconus: Network meta-analysis and systematic review.圆锥角膜患者人工晶状体度数计算的准确性:网状Meta分析与系统评价
Clin Exp Ophthalmol. 2025 May-Jun;53(4):356-373. doi: 10.1111/ceo.14470. Epub 2024 Dec 3.
5
Total keratometry versus standard keratometry for intraocular lens power calculation in eyes with keratoconus.圆锥角膜眼的人工晶状体度数计算中总角膜曲率计与标准角膜曲率计的比较。
Int Ophthalmol. 2024 Nov 18;44(1):434. doi: 10.1007/s10792-024-03332-1.
6
Prediction of the small aperture intraocular lens on visual acuity in patients with keratoconus.预测圆锥角膜患者的小瞳孔人工晶状体的视力。
J Cataract Refract Surg. 2024 Sep 1;50(9):930-935. doi: 10.1097/j.jcrs.0000000000001480.
7
Corneal pseudoectasia: a case series.角膜假扩张:病例系列。
Int Ophthalmol. 2024 Feb 7;44(1):17. doi: 10.1007/s10792-024-02992-3.
8
Accuracy of intraocular lens power formulas in eyes with keratoconus: Multi-center study in Japan.角膜变形患者的人工晶状体计算公式的准确性:日本多中心研究。
Graefes Arch Clin Exp Ophthalmol. 2024 Jun;262(6):1839-1845. doi: 10.1007/s00417-024-06371-7. Epub 2024 Jan 13.
9
Comparison of toric intraocular lens calculation with the integrated K method and three single biometric devices.比较有角的人工晶状体计算与集成 K 法和三种单一生物测量设备。
J Cataract Refract Surg. 2023 Dec 1;49(12):1201-1208. doi: 10.1097/j.jcrs.0000000000001301.
10
Intraocular Lens Power Calculation Formulas-A Systematic Review.人工晶状体屈光度计算公式——系统评价
Ophthalmol Ther. 2023 Dec;12(6):2881-2902. doi: 10.1007/s40123-023-00799-6. Epub 2023 Sep 12.