Prediction of the axial lens position after cataract surgery using deep learning algorithms and multilinear regression

Langenbucher, Achim ✉ [Langenbucher, Achim (Ophthalmology, op...), szerző]; Szentmary, Nora [Szentmáry, Nóra (Szemészet), szerző] Szemészeti Klinika (SE / AOK / K); Cayless, Alan; Wendelstein, Jascha; Hoffmann, Peter

Angol nyelvű Szakcikk (Folyóiratcikk) Tudományos
Megjelent: ACTA OPHTHALMOLOGICA 1755-375X 1755-3768 100 (7) pp. e1378-e1384 2022
  • SJR Scopus - Medicine (miscellaneous): Q1
Azonosítók
Background The prediction of anatomical axial intraocular lens position (ALP) is one of the major challenges in cataract surgery. The purpose of this study was to develop and test prediction algorithms for ALP based on deep learning strategies. Methods We evaluated a large data set of 1345 biometric measurements from the IOLMaster 700 before and after cataract surgery. The target parameter was the intraocular lens (IOL) equator plane at half the distance between anterior and posterior apex. The relevant input parameters from preoperative biometry were extracted using a principal component analysis. A selection of neural network algorithms was tested using a 5-fold cross-validation procedure to avoid overfitting. The results were then compared with a traditional multilinear regression in terms of root mean squared prediction error (RMSE). Results Corneal radius of curvature, axial length, anterior chamber depth, corneal thickness, lens thickness and patient age were identified as effective predictive parameters, whereas pupil size, horizontal corneal diameter and Chang-Waring chord did not enhance the model. From the tested algorithms, the Gaussian prediction regression and the Support Vector Machine algorithms performed best (RMSE = 0.2805 and 0.2731 mm), outperforming the multilinear prediction model (0.3379 mm). The mean absolute prediction error yielded 0.1998, 0.1948 and 0.2415 mm for the respective models. Conclusion Modern prediction techniques may have the potential to outperform traditional multilinear regression techniques as they can deal easily with nonlinearities between input and output parameters. However, in all cases a cross-validation is mandatory to avoid overfitting and misinterpretation of the results.
Hivatkozás stílusok: IEEEACMAPAChicagoHarvardCSLMásolásNyomtatás
2025-03-30 08:41