Research on Establishing Corneal Edema after Phacoemulsification Prediction Model Based on Variable Selection with Copula Entropy

被引:0
作者
Luo, Yu [1 ,2 ]
Xu, Guangcan [2 ]
Li, Hongyu [1 ,2 ]
Ma, Tianju [2 ]
Ye, Zi [2 ]
Li, Zhaohui [1 ,2 ]
机构
[1] Chinese Peoples Liberat Army, Med Sch, 28 Fuxing Rd, Beijing 100853, Peoples R China
[2] Chinese Peoples Liberat Army Gen Hosp, Dept Ophthalmol, 28 Fuxing Rd, Beijing 100853, Peoples R China
基金
中国国家自然科学基金;
关键词
corneal edema; phacoemulsification; nomogram; prediction model; copula entropy; CATARACT-SURGERY; IMPACT; THICKNESS; ENERGY; SYSTEM; CURVE;
D O I
10.3390/jcm12041290
中图分类号
R5 [内科学];
学科分类号
1002 ; 100201 ;
摘要
Background: Corneal edema (CE) affects the outcome of phacoemulsification. Effective ways to predict the CE after phacoemulsification are needed. Methods: On the basis of data from patients conforming to the protocol of the AGSPC trial, 17 variables were selected to predict CE after phacoemulsification by constructing a CE nomogram through multivariate logistic regression, which was improved via variable selection with copula entropy. The prediction models were evaluated using predictive accuracy, the area under the receiver operating characteristic curve (AUC), and decision curve analysis (DCA). Results: Data from 178 patients were used to construct prediction models. After copula entropy variable selection, which shifted the variables used for prediction in the CE nomogram from diabetes, best corrected visual acuity (BCVA), lens thickness and cumulative dissipated energy (CDE) to CDE and BCVA in the Copula nomogram, there was no significant change in predictive accuracy (0.9039 vs. 0.9098). There was also no significant difference in AUCs between the CE nomogram and the Copula nomogram (0.9637, 95% CI 0.9329-0.9946 vs. 0.9512, 95% CI 0.9075-0.9949; p = 0.2221). DCA suggested that the Copula nomogram has clinical application. Conclusions: This study obtained a nomogram with good performance to predict CE after phacoemulsification, and showed the improvement of copula entropy for nomogram models.
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页数:10
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