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A stochastic shortest-path MDP model with dead ends for operating rooms planning

机译:具有死角的随机最短路径MDP模型用于手术室规划

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This paper addresses the problem of operating rooms (ORs) planning with different demands from both elective patients and non-elective ones. Two types of uncertainties are incorporated: new arrivals of patients and surgery durations. A time-dependent policy to manage the waiting lists of patients is applied to determine the patient priorities in accordance with urgency levels and waiting times. In order to reduce the waiting times of patients as well as control the over-utilization of ORs, sequential decisions should be made by selecting some patients from the waiting lists and serving them every day. This problem is formulated as a stochastic shortest-path MDP (Markov decision process) with dead ends, and solved by the method of asynchronous value iteration. Results of numerical experiment show that, compared with the regular MDP model, the proposed model with time-dependent policy is more efficient in reducing the waiting times of patients, and does not lead to significant increase in over-utilization of ORs.
机译:本文针对选择性患者和非选择性患者不同需求的手术室(OR)规划问题。纳入了两种类型的不确定性:患者的新来者和手术时间。应用了一种基于时间的策略来管理患者的等待列表,以便根据紧急程度和等待时间确定患者优先级。为了减少患者的等待时间并控制OR的过度使用,应该通过从等待列表中选择一些患者并每天为他们提供服务来做出顺序决策。该问题被公式化为具有死角的随机最短路径MDP(马尔可夫决策过程),并通过异步值迭代方法解决。数值实验结果表明,与常规的MDP模型相比,该建议的具有时间依赖策略的模型在减少患者的等待时间方面更有效,并且不会导致ORs的过度使用显着增加。

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