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A combinatorial auction mechanism for surgical scheduling considering surgeon's private availability information

机译:考虑外科医生私人可用信息的外科调度组合拍卖机制

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摘要

This paper addresses surgical scheduling problem in a decentralized environment where the availability of surgeons is considered as their private information. In addition to combinatorial complexities inherited from centralized surgical scheduling models, strategic behaviors of surgeons derived from decentralized game theoretic environments have to be addressed. We propose an iterative auction mechanism, a form of decentralized combinatorial optimization, for solving the surgical scheduling problem. The eligibility restriction of operation rooms is also considered. The objective is to maximize the overall social welfare of patients which is represented by the overall weights of surgeries scheduled. Under the proposed mechanism, we prescribe strategies for surgeons on submitting their availability information to maximize their preference values, and at the same time, minimize the revelation of their private information. We prove that myopic bidding strategy is a weakly dominant strategy for surgeons under the proposed scheduling mechanism and the solution quality is an non-decreasing function of the number of bidding rounds along the bidding process. We also present a nontrivial worked example to illustrate the application of the proposed approach in surgical scheduling setting.
机译:本文讨论了一个分散环境中的外科调度问题,外科医生的可用性被视为他们的私人信息。除了从集中式外科调度模型继承的组合复杂性之外,必须解决分散游戏理论环境的外科医生的战略行为。我们提出了一种迭代拍卖机制,一种分散的组合优化形式,用于解决外科调度问题。还考虑了操作室的资格限制。目的是最大限度地提高患者的整体社会福利,该患者由计划的整体重量所示。根据拟议的机制,我们规定了外科医生的战略,即提交其可用性信息,以最大限度地提高其偏好值,同时最大限度地减少其私人信息的启示。我们证明,近视竞标策略是在提议的调度机制下为外科医生提供弱优势策略,解决方案质量是沿着竞标过程的竞标数量的非降低功能。我们还提供了一个非凡的工作示例,以说明在外科调度设置中的提出方法的应用。

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