印度尼西亚健康数据的加法生存最小二乘支持向量机和特征选择

C. Khotimah, S. W. Purnami, D. Prastyo
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引用次数: 7

摘要

生存分析广泛应用于医学、公共卫生、工程、经济学、人口学等诸多领域。生存分析的初始方法是参数化模型。其次,建立了半参数法Cox比例风险模型(Cox- phm)。Cox PHM的参数估计采用偏似然函数。Cox PHM的缺点是它在类别间的危险函数中要求成比例条件。此外,它在协变量模式上假定线性。这项工作采用了所谓的非参数模型加性生存最小二乘支持向量机(A-SURLSSVM)。Cox PHM被用作基准。本研究中使用的第一个数据是通过模拟生成的。第二个数据是印度尼西亚的三个卫生数据集。将该方法的性能与基于一致性指数(C-index)标准的基准进行了比较。C-index越高,性能越好。在本研究中,对三个健康数据集的应用产生了实证结果,结论是A-SURLSSVM在有和没有特征选择的情况下都比Cox PHM表现更好。此外,100次重复的模拟研究结果表明,特征选择可以显著提高c指数。此外,协变量之间的相互作用产生主混杂变量(在模型中持续存在的最大概率)和次主要混杂变量(最经常从模型中排除的协变量)。
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Additive survival least square support vector machines and feature selection on health data in Indonesia
Survival analysis is widely applied in many areas such as medicine, public health, engineering, economics, demography, and others. The initial approach has been employed for survival analysis is parametric model. Next, the semi parametric approach so-called Cox Proportional Hazard model (Cox-PHM) was developed. The parameters estimation in Cox PHM use partial likelihood function. The drawback of the Cox PHM is that it requires proportional condition in its hazard function between categories. In addition, it assumes linearity on its covariate pattern. This work employs nonparametric model so-called Additive Survival Least Square Support Vector Machines (A-SURLSSVM). The Cox PHM is used as a benchmark. The first data used in this study are generated from simulation. The second data are three health datasets in Indonesia. The performance of the proposed approach is compared with the benchmark based on the Concordance index (C-index) criterion. The higher C-index indicates better performance. In this study, application on three health datasets produce empirical results that conclude A-SURLSSVM perform better than Cox PHM for both with and without feature selection. In addition, the results of simulation study using 100 replications inform that feature selection can increase the C-index significantly. Moreover, the interaction between covariates yields the main confounder variable (the greatest probability to persist in the model) and the sub-main confounder (the most frequently excluded covariates from the model).
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