用于分析具有缺失故障原因的离散时间竞争风险数据的EM模型

Q4 Mathematics
Bonginkosi D. Ndlovu, S. Melesse, T. Zewotir
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引用次数: 0

摘要

Larson和Dinse(1985)引入了混合模型作为一个额外的竞争风险模型。在同一篇文章中,作者建议可以扩大该模型的规模,以处理数据中缺失的故障原因。我们在本文中回应了这一建议,并开发了一个回归模型来分析伴随这种复杂性而来的数据。我们还证明,只要进行最小的调整,所提出的模型就可以在离散时间内应用。这一发展将有利于离散时间竞争风险,因为具有这种复杂性的数据分析是一个尚未得到足够关注的主题。混合模型有两个组成部分,即发生率和延迟部分。研究表明,Larson和Dinse(1985)提出的与延迟分量模型相关的参数可以通过应用一定的泊松回归来估计。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
An EM model for analysis of discrete time competing risks data with missing failure causes
Larson and Dinse (1985) have introduced the mixture model as an additional competing risks model. In the same article, the authors have suggested that this model can be upscaled to handle the presence of missing failure causes in data. We respond to this proposal in this article and develop a regression model for analysis of data that comes with this complication. We also demonstrate that, with minimal adjustments, the proposed model can be applied in discrete time. This development will be of benefit to discrete time competing risks as analysis of data with this complication is a subject that has not received adequate attention. The mixture model has two components, the incidence and the latency component. It is demonstrated that the parameters related to the model for the latency component as proposed by Larson and Dinse (1985) can be estimated by applying a certain Poisson regression.
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来源期刊
Model Assisted Statistics and Applications
Model Assisted Statistics and Applications Mathematics-Applied Mathematics
CiteScore
1.00
自引率
0.00%
发文量
26
期刊介绍: Model Assisted Statistics and Applications is a peer reviewed international journal. Model Assisted Statistics means an improvement of inference and analysis by use of correlated information, or an underlying theoretical or design model. This might be the design, adjustment, estimation, or analytical phase of statistical project. This information may be survey generated or coming from an independent source. Original papers in the field of sampling theory, econometrics, time-series, design of experiments, and multivariate analysis will be preferred. Papers of both applied and theoretical topics are acceptable.
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