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Workforce Design with Movement Restrictions Between Workstation Groups

机译:在工作站组之间具有移动限制的劳动力设计

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This paper is concerned with the problem of determining the optimal size and composition of a permanent workforce needed to run a facility when demand is specified by a workstation group (WSG) for up to 24 hours a day, 7 days a week. For full-time employees, a solution is characterized by a bid job, which consists of a five-day-a-week schedule, a lunch break for all shifts, and a set of WSG task assignments for each of the half-hour periods in a shift. In contrast, each part-time employee may be given anywhere from one to six shifts during the week, and each shift may vary from four to eight hours in length. To facilitate supervision, all employees must be assigned to a home WSG, but when idle time exists in their schedules, they can be redeployed to other WSGs for a portion of the day. nnOne of the complicating and unique factors addressed in this paper is the existence of nonsymmetric movement restrictions between WSGs. For example, an employee whose home base is A may be permitted to perform tasks at B, but not vice versa. Because the full problem could not be reduced to a single model, a multistage solution approach was developed. In the first stage, an extended shift-scheduling problem is solved to determine the optimal number of employees and their shifts. The results are postprocessed in subsequent stages to obtain lunch breaks, days off, and task assignments under WSG movement restrictions. nnIn the implementation of the multistage approach, two alternatives were explored. The first was based on the idea of partitioning the WSGs into manageable clusters and then solving them in series. The second involved the direct solution of an integer programming formulation of the task assignment problem with home-base restrictions and WSG movement restrictions, but for a fixed workforce. An iterative scheme was used to adjust the size of the workforce until all constraints were satisfied and overall optimality was achieved. Testing was done with data provided by the U.S. Postal Service (USPS) mail processing and distribution center (P&DC) in Dallas. The computations showed that the second alternative always yielded the smaller workforce and was always able to find good solutions within 30 minutes.
机译:本文关注的问题是,当工作站组(WSG)每周7天每天最多24小时指定需求时,确定运营设施所需的永久劳动力的最佳规模和组成。对于全职员工,解决方案的特点是投标工作,该工作包括每周五天的计划,所有班次的午休时间以及每个半小时时段的一组WSG任务分配轮班。相比之下,每个兼职雇员在一周中的任何时间都可以安排从1到6个轮班,并且每个轮班的时长可能从4到8个小时不等。为了便于监督,必须将所有员工分配到家庭WSG,但是当日程表中存在空闲时间时,可以在一天的一部分时间内将其重新部署到其他WSG。 nn本文涉及的复杂而独特的因素之一是WSG之间存在非对称运动限制。例如,可以允许总部为A的员工在B处执行任务,反之亦然。由于无法将全部问题简化为单个模型,因此开发了多阶段解决方案方法。在第一阶段,解决了扩展的轮班计划问题,以确定最佳员工人数及其轮班。结果将在后续阶段中进行后处理,以在WSG行动限制下获得午休时间,休息日和任务分配。在实施多阶段方法时,探索了两种选择。首先是基于将WSG划分为可管理的集群,然后依次解决的想法。第二个问题是直接分配任务分配问题的整数编程公式,该任务分配问题具有基地限制和WSG移动限制,但对于固定劳动力。使用迭代方案来调整劳动力规模,直到满足所有约束条件并实现总体最优为止。测试是由位于达拉斯的美国邮政服务(USPS)邮件处理和分发中心(P&DC)提供的数据完成的。计算结果表明,第二种方法始终可以减少劳动力,并且始终能够在30分钟内找到好的解决方案。

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