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Bilevel Fuzzy Chance Constrained Hospital Outpatient Appointment Scheduling Model
Journal article   Open access   Peer reviewed

Bilevel Fuzzy Chance Constrained Hospital Outpatient Appointment Scheduling Model

Xiaoyang Zhou, Rui Luo, Canhui Zhao, Xiaohua Xia, Benjamin Lev, Jian Chai and Richard Li
Scientific programming, v 2016, pp 1-14
01 Jan 2016
url
https://doi.org/10.1155/2016/4795101View
Published, Version of Record (VoR)CC BY V4.0 Open

Abstract

Computer Science Computer Science, Software Engineering Science & Technology Technology
Hospital outpatient departments operate by selling fixed period appointments for different treatments. The challenge being faced is to improve profit by determining the mix of full time and part time doctors and allocating appointments (which involves scheduling a combination of doctors, patients, and treatments to a time period in a department) optimally. In this paper, a bilevel fuzzy chance constrained model is developed to solve the hospital outpatient appointment scheduling problem based on revenue management. In the model, the hospital, the leader in the hierarchy, decides the mix of the hired full time and part time doctors to maximize the total profit; each department, the follower in the hierarchy, makes the decision of the appointment scheduling to maximize its own profit while simultaneously minimizing surplus capacity. Doctor wage and demand are considered as fuzzy variables to better describe the real-life situation. Then we use chance operator to handle themodel with fuzzy parameters and equivalently transform the appointment scheduling model into a crisp model. Moreover, interactive algorithm based on satisfaction is employed to convert the bilevel programming into a single level programming, in order to make it solvable. Finally, the numerical experiments were executed to demonstrate the efficiency and effectiveness of the proposed approaches.

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2 citations in Scopus

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This publication has contributed to the advancement of the following goals:

#3 Good Health and Well-Being

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Web of Science research areas
Computer Science, Software Engineering
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