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Predicting the cure rate of breast cancer using a new regression model with four regression structures

机译:用四个回归结构使用新的回归模型预测乳腺癌的固化率

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Cure fraction models are useful to model lifetime data with long-term survivors. We propose a flexible four-parameter cure rate survival model called the log-sinh Cauchy promotion time model for predicting breast carcinoma survival in women who underwent mastectomy. The model can estimate simultaneously the effects of the explanatory variables on the timing acceleration/deceleration of a given event, the surviving fraction, the heterogeneity, and the possible existence of bimodality in the data. In order to examine the performance of the proposed model, simulations are presented to verify the robust aspects of this flexible class against outlying and influential observations. Furthermore, we determine some diagnostic measures and the one-step approximations of the estimates in the case-deletion model. The new model was implemented in the generalized additive model for location, scale and shape package of the R software, which is presented throughout the paper by way of a brief tutorial on its use. The potential of the new regression model to accurately predict breast carcinoma mortality is illustrated using a real data set.
机译:固化级分模型可用于模拟具有长期幸存者的寿命数据。我们提出了一种灵活的四参数固化率生存模型,称为Log-Sinh Cauchy促销时间模型,用于预测乳房切除术的女性中的乳腺癌生存。该模型可以同时估计解释变量对给定事件的定时加速/减速的效果,存在的幸存分数,异质性以及数据中的双极性的可能存在。为了检查所提出的模型的性能,提出了模拟,以验证这种灵活类的强大方面,以防止偏远和有影响力的观察结果。此外,我们确定一些诊断措施和案例删除模型中估计的一步近似。新模型是在R软件的位置,尺度和形状包的广义添加剂模型中实现的,这在整个论文中介绍了其使用。使用真实数据集说明了新的回归模型的潜力来准确地预测乳腺癌死亡率。

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