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A Comparative Study of Mixture Cure Models with Covariate

机译:混合治疗与协变量的对比研究

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In survival analysis, the survival time is assumed to follow a non-negative distribution, such as the exponential, Weibull, and log-normal distributions. In some cases, the survival time is influenced by some observed factors. The absence of these observed factors may cause an inaccurate estimation in the survival function. Therefore, a survival model which incorporates the influences of observed factors is more appropriate to be used in such cases. These observed factors are included in the survival model as covariates. Besides that, there are cases where a group of individuals who are cured, that is, not experiencing the event of interest. Ignoring the cure fraction may lead to overestimate in estimating the survival function. Thus, a mixture cure model is more suitable to be employed in modelling survival data with the presence of a cure fraction. In this study, three mixture cure survival models are used to analyse survival data with a covariate and a cure fraction. The first model includes covariate in the parameterization of the susceptible individuals survival function, the second model allows the cure fraction to depend on covariate, and the third model incorporates covariate in both cure fraction and survival function of susceptible individuals. This study aims to compare the performance of these models via a simulation approach. Therefore, in this study, survival data with varying sample sizes and cure fractions are simulated and the survival time is assumed to follow the Weibull distribution. The simulated data are then modelled using the three mixture cure survival models. The results show that the three mixture cure models are more appropriate to be used in modelling survival data with the presence of cure fraction and an observed factor.
机译:在存活分析中,假设生存时间遵循非负分布,例如指数,威布尔和记录正常分布。在某些情况下,存活时间受到一些观察到的因素的影响。没有这些观察到的因子可能导致生存函数中的不准确估计。因此,在这种情况下,包含观察因子的影响的存活模型更适合使用。这些观察到的因素包括在生存模式中作为协变量。除此之外,还有一群被治愈的人,即没有经历感兴趣的事件。忽略固化部分可能导致估计生存功能的高估。因此,混合固化模型更适合于使用固化部分的存在模拟存活数据。在该研究中,三种混合物固化存活模型用于分析生存数据,具有共变量和固化部分。第一模型包括在易感个体存活函数的参数化中的协变量,第二种模型允许固化级分取决于协变量,第三种模型在易感个体的固化分数和生存功能中包含协变量。本研究旨在通过模拟方法比较这些模型的性能。因此,在该研究中,模拟具有不同样品尺寸和固化级分的生存数据,并假设存活时间遵循Weibull分布。然后使用三种混合物固化救生模型进行模拟数据。结果表明,三种混合物固化模型更适合用于使用固化部分和观察到的因子建模生存数据。

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