Optimizing Healthcare Delivery: A Model for Staffing, Patient Assignment, and Resource Allocation

IF 3.8 Q2 COMPUTER SCIENCE, INFORMATION SYSTEMS Applied System Innovation Pub Date : 2023-08-30 DOI:10.3390/asi6050078
Ahmeed Yinusa, Misagh Faezipour
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Abstract

The healthcare industry has recently faced the issues of enhancing patient care, streamlining healthcare operations, and offering high-quality services at reasonable costs. These crucial issues include general healthcare administration, resource allocation, staffing, patient care priorities, and effective scheduling. Therefore, efficient staff scheduling, resource allocation, and patient assignments are required to address these challenges. To address these challenges, in this paper, we developed a mixed-integer linear programming (MILP) model employing the Gurobi optimization solver. The model includes staff assignments, patient assignments, resource allocations, and overtime hours to minimize healthcare expenditures and enhance patient care. We experimented with the robustness and flexibility of our model by implementing two distinct scenarios, each resulting in two unique optimal solutions. The first experimental procedure yielded an optimal solution with an objective value of 844.0, with an exact match between the best-bound score and the objective value, indicating a 0.0% solution gap. Similarly, the second one produced an optimal solution with an objective value of 539.0. The perfect match between this scenario’s best-bound score and objective value resulted in a 0.0% solution gap, further affirming the model’s reliability. The best-bound scores indicated no significant differences in these two procedures, demonstrating that the solutions were ideal within the allowed tolerances.
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优化医疗保健服务:人员配置、患者分配和资源分配的模型
医疗保健行业最近面临着加强患者护理、简化医疗保健运营以及以合理成本提供高质量服务的问题。这些关键问题包括一般医疗管理、资源分配、人员配备、患者护理优先级和有效的日程安排。因此,需要高效的人员调度、资源分配和患者分配来应对这些挑战。为了应对这些挑战,在本文中,我们使用Gurobi优化求解器开发了一个混合整数线性规划(MILP)模型。该模型包括员工分配、患者分配、资源分配和加班时间,以最大限度地减少医疗支出并加强患者护理。我们通过实现两个不同的场景来试验我们模型的稳健性和灵活性,每个场景都产生了两个独特的最优解决方案。第一个实验程序产生了一个目标值为844.0的最优解,最佳界限分数和目标值之间完全匹配,表明存在0.0%的解差距。类似地,第二个产生了目标值为539.0的最优解。该场景的最佳界限分数和目标值之间的完美匹配导致了0.0%的解决方案差距,进一步肯定了模型的可靠性。最佳界限分数表明这两种程序没有显著差异,表明解决方案在允许的公差范围内是理想的。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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来源期刊
Applied System Innovation
Applied System Innovation Mathematics-Applied Mathematics
CiteScore
7.90
自引率
5.30%
发文量
102
审稿时长
11 weeks
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