带预约的有限停车位调度算法

    A Limited Parking Space Scheduling Algorithm with Reservation

    • 摘要: 停车场中常常会存在停车空位有时较少,有时较多的现象。停车场管理者的诉求是在时间一定的条件下,尽可能出租更多的车位和更长的停车时长,以获取更高的收益。然而,停车位调度存在两个问题。第一,现有调度方法忽略了对预约用户进行组合指派以获取当前收益最优的指派方案。第二,现有调度方法未能对停车资源进行整合优化以提高潜在收益。为了解决这些问题,本文提出了一种基于组合分配的停车位调度方法。首先,将预约订单看作代理,停车空位看作角色,以一天(12 h) 作为一个调度周期。其次,在一个调度周期内,将代理进行组合并将组合代理作为指派元素,以避免订单被分散指派而导致资源的低效利用。接着,计算组合代理对角色的评估值,并约束停车费用越高的订单组合评估值越高,费用相同则间隔时间段数越少评估值越高。通过这种方式,能够保证在获取当前最优收益的同时,减少间隔时间段的数量以对停车资源进行整体调度。最后,以获取最大评估值为目标对组合代理进行指派。实验证明了所提方法的可行性,能够有效减少间隔时间段的数量并获得当前收益最优的指派方案。

       

      Abstract: The number of available parking spaces is sometimes fewer, sometimes more. Managers aim to rent out as many parking spaces as possible within a certain time to maximize revenue. However, there are two problems in parking spaces scheduling. Firstly, existing methods overlook the combination assignment of reservation users to obtain the optimal assignment scheme. Secondly, existing scheduling methods fail to optimize parking resources to maximize the potential revenue. To solve these problems, this paper proposes a parking space scheduling method based on combinatorial allocation. Firstly, within a 12-hour scheduling cycle, orders and parking spaces are viewed as agents and roles, respectively. Secondly, multiple orders are formed into a combined agent. The combined agent is viewed as assignment elements to prevent inefficient resource utilization caused by the scattered order assignments. Then, qualification values of combined agents for roles are calculated, with higher parking fees leading to higher values. For combined agents with the same fees, fewer time intervals result in higher evaluation values. By this way, the number of interval time periods can be reduced while obtaining the current optimal benefit. Finally, the combined agents are assigned with the objective of obtaining the maximum qualification values. Simulation experiments verify that the proposed method can reduce the number of parking interval time and obtain the assignment scheme with the best profit.

       

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