2021
DOI: 10.1016/j.cie.2021.107548
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A two-phase optimization model combining Markov decision process and stochastic programming for advance surgery scheduling

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Cited by 8 publications
(4 citation statements)
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References 45 publications
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“…One of the major problems associated with operational surgery scheduling is uncertainty in terms of surgery durations and patient arrivals. Various operations research methods have been applied to deal with the uncertainty in surgery scheduling, e.g., simulation (Ozen et al 2016, Samudra et al 2017, Bai et al 2022, Wang et al 2022, stochastic optimization models (Rath et al 2017, Khaniyev et al 2020, Zhang et al 2021, Bai et al 2022, robust optimization (Rath et al 2017, Bandi andGupta 2020), heuristics (Freeman et al 2016, Jung et al 2019, Khaniyev et al 2020, Bai et al 2022 and Markov decision process (Huh et al 2013, Liu et al 2019, Zhang et al 2021. Our research also uses MDP, but we are different from the literature in the following aspects.…”
Section: Or Pooling or Partitioning Between Different Surgery Typesmentioning
confidence: 99%
“…One of the major problems associated with operational surgery scheduling is uncertainty in terms of surgery durations and patient arrivals. Various operations research methods have been applied to deal with the uncertainty in surgery scheduling, e.g., simulation (Ozen et al 2016, Samudra et al 2017, Bai et al 2022, Wang et al 2022, stochastic optimization models (Rath et al 2017, Khaniyev et al 2020, Zhang et al 2021, Bai et al 2022, robust optimization (Rath et al 2017, Bandi andGupta 2020), heuristics (Freeman et al 2016, Jung et al 2019, Khaniyev et al 2020, Bai et al 2022 and Markov decision process (Huh et al 2013, Liu et al 2019, Zhang et al 2021. Our research also uses MDP, but we are different from the literature in the following aspects.…”
Section: Or Pooling or Partitioning Between Different Surgery Typesmentioning
confidence: 99%
“…Equation (4) represents the patients who are still occupying the beds on the day t . Equation (5) calculates the total number of patients in the ICU on the day t . Equation (6) indicates that the number of elective patients and current ICU patients does not exceed Q .…”
Section: Allocation Model Of the First Stagementioning
confidence: 99%
“…The operative uses the corresponding upstream resources and the postoperative uses the corresponding downstream resources 4 . Given that most upstream resources are relatively expensive and scarce, especially for the use of operating rooms (ORs), the mainstream of extant research focuses on the planning issues of upstream resources, while simply assuming ample sufficiency of downstream resources (e.g., inpatient beds) 5,6 . However, a shortage of downstream resources, such as inpatient or ICU beds, not only hinders the timely treatment of patients but also adversely impacts the utilization of related resources in the operating rooms.…”
mentioning
confidence: 99%
“…Considering that conventional dynamic programming algorithms cannot efficiently solve MDP models for real-sized problems, Zhang 8 et al develop an approximate dynamic programming approach that combines recursive least-squares temporal difference learning and mixed integer programming. Considering that the pure mathematical programming models commonly used mostly focus on the short-term optimization of surgery schedules, Zhang 9 et al propose a novel two-phase optimization model that combines Markov decision process and stochastic programming to improve the longterm performance of surgery schedules. The objective is to minimize the patient-related costs incurred by performing and postponing surgeries as well as the hospital-related costs caused by utilization of surgical resources.…”
Section: Related Workmentioning
confidence: 99%