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Analysis on the Number of Hotel Delivery Robots Based on Queuing Theory
DOI: https://doi.org/10.62381/ACS.EMIS2024.05
Author(s)
Ruining Zhang, Yi Li, Xiao Hu
Affiliation(s)
Chongqing University of Posts and Telecommunications, Chongqing, China
Abstract
The purpose of this paper is to investigate the problem of order queue congestion caused by random arrival of orders during peak hours when hotels use robots for delivery, to optimize customer waiting time. This can determine the optimal number of robots while ensuring service quality and controlling the total cost of robots. This study selects a four-star hotel in South Korea as a case study and constructs a cost model for the order queuing system during peak hours based on queuing theory. This model comprehensively measures the application effectiveness of different numbers of robots by calculating the waiting cost per unit time of customers and the total cost per unit time of robots. To meet the diverse needs of different hotels in cost control and service quality, the model also introduces different weights, which can adjust for the differences in cost and service quality preferences of different hotel types. The research results indicate that as the number of robots increases, the total system cost shows a trend of first decreasing and then increasing. In the initial stage, adding robots can effectively reduce customer waiting time and thus lower overall waiting costs. However, when the number of robots reaches a certain critical value, the total system cost will begin to rise, mainly due to the increase in costs caused by too many robots. By identifying the lowest point of system cost and researching the optimal number of robots, the best balance between service quality and cost expenditure has been achieved. This study not only provides theoretical support for hotel managers to develop robot quantity scheduling plans during peak hours, but also promotes the application and development of robot delivery services in the hotel industry to a certain extent.
Keywords
Hotel Robots; Queuing Theory; Number of Robots; Robot Delivery; Random Orders
References
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