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Nonparametric survival function estimation for data subject to interval censoring case 2

机译:区间检查情形2的数据的非参数生存函数估计

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In this paper, we propose a new strategy of estimation for the survival function S, associated to a survival time subject to interval censoring case 2. Our method is based on a least squares contrast of regression type with parameters corresponding to the coefficients of the development of S on an orthonormal basis. We obtain a collection of projection estimators where the dimension of the projection space has to be adequately chosen via a model selection procedure. For compactly supported bases, we obtain adaptive results leading to general nonparametric rates. However, our results can be used for non-compactly supported bases, a true novelty in regression setting, and we use specifically the Laguerre basis which is -supported and thus well suited when non-negative random variables are involved in the model. Simulation results comparing our proposal with previous strategies show that it works well in a very general context. A real dataset is considered to illustrate the methodology.
机译:在本文中,我们提出了一种对生存函数S进行估计的新策略,该策略与受间隔检查情况2影响的生存时间相关。我们的方法基于回归类型的最小二乘对比,其参数对应于发展系数。 S在正交基础上。我们获得了一组投影估计量,其中必须通过模型选择程序来适当选择投影空间的尺寸。对于紧凑支持的基础,我们获得了导致一般非参数速率的自适应结果。但是,我们的结果可用于非紧实支持的基础,这是回归设置中的真正新奇之处,并且我们特别使用了Laguerre基础,该基础受支持,因此非常适合在模型中涉及非负随机变量时使用。将我们的建议与以前的策略进行比较的仿真结果表明,它在非常一般的情况下效果很好。考虑使用真实的数据集来说明该方法。

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