首页> 外文期刊>Biometrics: Journal of the Biometric Society : An International Society Devoted to the Mathematical and Statistical Aspects of Biology >A Joint Model for Multistate Disease Processes and Random Informative Observation Times, with Applications to Electronic Medical Records Data
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A Joint Model for Multistate Disease Processes and Random Informative Observation Times, with Applications to Electronic Medical Records Data

机译:多状态疾病过程和随机信息观察时间的联合模型及其在电子病历数据中的应用

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摘要

Multistate models are used to characterize individuals' natural histories through diseases with discrete states. Observational data resources based on electronic medical records pose new opportunities for studying such diseases. However, these data consist of observations of the process at discrete sampling times, which may either be pre-scheduled and non-informative, or symptom-driven and informative about an individual's underlying disease status. We have developed a novel joint observation and disease transition model for this setting. The disease process is modeled according to a latent continuous-time Markov chain; and the observation process, according to a Markov-modulated Poisson process with observation rates that depend on the individual's underlying disease status. The disease process is observed at a combination of informative and non-informative sampling times, with possible misclassification error. We demonstrate that the model is computationally tractable and devise an expectation-maximization algorithm for parameter estimation. Using simulated data, we show how estimates from our joint observation and disease transition model lead to less biased and more precise estimates of the disease rate parameters. We apply the model to a study of secondary breast cancer events, utilizing mammography and biopsy records from a sample of women with a history of primary breast cancer.
机译:多状态模型用于通过具有离散状态的疾病来表征个人的自然历史。基于电子病历的观察数据资源为研究此类疾病带来了新的机遇。但是,这些数据包含在离散采样时间对过程的观察,这些观察可能是预先安排的,没有提供任何信息,也可能是由症状驱动且提供有关个人潜在疾病状况的信息。我们针对这种情况开发了一种新颖的联合观察和疾病转移模型。根据潜在的连续时间马尔可夫链对疾病过程进行建模。以及观察过程,是根据马尔可夫调节的Poisson过程进行的,其观察率取决于个人的潜在疾病状况。在提供信息和不提供信息的采样时间相结合的情况下观察到疾病的发生,可能会出现错误分类错误。我们证明该模型在计算上易于处理,并设计了参数估计的期望最大化算法。使用模拟数据,我们展示了根据我们的联合观察和疾病过渡模型得出的估计值如何能够减少对疾病发生率参数的偏倚和更精确的估计。我们利用乳房X线摄影和活检记录,从具有原发性乳腺癌病史的女性样本中,将该模型应用于继发性乳腺癌事件的研究。

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