Faruqui Syed Hasib Akhter, Alaeddini Adel, Wang Jing, Jaramillo Carlos A, Pugh Mary Jo
Department of Mechanical Engineering, The University of Texas at San Antonio, San Antonio, TX 78249, USA.
College of Nursing, Florida State University, Tallahassee, FL 32306, USA.
IEEE Access. 2021;9:148076-148089. doi: 10.1109/access.2021.3122912. Epub 2021 Oct 26.
Bayesian networks are powerful statistical models to study the probabilistic relationships among sets of random variables with significant applications in disease modeling and prediction. Here, we propose a continuous time Bayesian network with conditional dependencies represented as regularized Poisson regressions to model the impact of exogenous variables on the conditional intensities of the network. We also propose an adaptive group regularization method with an intuitive early stopping feature based on Gaussian mixture model clustering for efficient learning of the structure and parameters of the proposed network. Using a dataset of patients with multiple chronic conditions extracted from electronic health records of the Department of Veterans Affairs, we compare the performance of the proposed network with some of the existing methods in the literature for both short-term (one-year ahead) and long-term (multi-year ahead) predictions. The proposed model provides a sparse intuitive representation of the complex functional relationships between multiple chronic conditions. It also provides the capability of analyzing multiple disease trajectories over time, given any combination of preexisting conditions.
贝叶斯网络是强大的统计模型,用于研究随机变量集之间的概率关系,在疾病建模和预测中有重要应用。在此,我们提出一种连续时间贝叶斯网络,其条件依赖关系用正则化泊松回归表示,以模拟外生变量对网络条件强度的影响。我们还提出一种基于高斯混合模型聚类的具有直观早期停止特征的自适应组正则化方法,用于高效学习所提出网络的结构和参数。使用从退伍军人事务部电子健康记录中提取的患有多种慢性病患者的数据集,我们将所提出网络的性能与文献中的一些现有方法在短期(提前一年)和长期(提前多年)预测方面进行比较。所提出的模型提供了多种慢性病之间复杂功能关系的稀疏直观表示。它还提供了在给定任何既有病情组合的情况下分析多种疾病随时间变化轨迹的能力。