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Newborns prediction based on a belief Markov chain model

机译:基于信仰马尔可夫链模型的新生儿预测

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摘要

The prediction of numbers of newborns is an important issue in hospital management. Relying on the inherent non-aftereffect property, discrete-time Markov chain (DTMC) is a candidate for solving the problem. But the classical DTMC is unable to handle the uncertainty of states, especially when the state space is not discrete, which would lead to instable predicted results. In order to overcome the limitation of the existing DTMC model, a belief Markov chain (BMC) model is proposed by synthesizing the classical DTMC and Dempster-Shafer theory effectively. Depending on the advantages of Dempster-Shafer theory in expressing uncertainty, the proposed BMC model is capable of dealing with various uncertainties, which improves and perfects the classical DTMC model. An illustrative example demonstrates the effectiveness of the proposed model. Moreover, a comparison between the proposed BMC model and the classical and fuzzy states modified DTMC models is given to show the superiority of the proposed model against the other two. Finally, the stability of the proposed model has been proven.
机译:新生儿数量的预测是医院管理中的一个重要问题。依靠固有的非AFTEREFFECT属性,离散时间马尔可夫链(DTMC)是解决问题的候选者。但古典DTMC无法处理状态的不确定性,特别是当状态空间不是离散的时,这将导致无法稳定的预测结果。为了克服现有DTMC模型的限制,通过有效地合成经典DTMC和DEPPSTER-SHAFER理论,提出了一种信仰马尔可夫链(BMC)模型。根据Dempster-Shafer理论在表达不确定性方面,所提出的BMC模型能够处理各种不确定性,这改善和完善了经典的DTMC模型。说明性示例展示了所提出的模型的有效性。此外,所提出的BMC模型与经典和模糊状态改进的DTMC模型之间的比较显示了提出的模型对另一个模型的优越性。最后,已经证明了所提出的模型的稳定性。

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