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Simulating a nonstationary Poisson process using bivariate thinning: the case of 'typical weekday' arrivals at a consumer electronics store

机译:使用二元变薄来模拟非平稳Poisson过程:“典型工作日”到达消费类电子产品商店的情况

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We present a case study in which thinning is applied to simulate time-varying arrivals at a consumer electronics store. The underlying simulation was developed to support an analysis of new staffing schedules for retail sales associates, given proposed changes in store layout and operating procedures. A principal challenge was developing a modeling approach for customer arrivals, where it was understood that the arrival rate varied by time-of-day and by day-of-the-week, as well as seasonally. An analysis of arrival data supported a conjectured "typical weekday" as one basic arrival model. For this model, arrivals were assumed to be nonstationary Poisson, with a piecewise-linear arrival rate independently modulated by hour and by day. Arrival data were filtered and independent hourly and daily thinning factors computed. In the simulation, potential arrivals were generated with a mean equal to the minimum average interarrival rate, determined from the average arrival count for the hour/day time block with unit thinning factors. Candidate arrivals were then thinned using a bivariate acceptance probability equal to the product of the corresponding hourly and daily thinning factors.
机译:我们提供了一个案例研究,其中应用了稀疏模拟消费电子商店中随时间变化的到达。鉴于商店布局和运营程序的拟议变更,开发了基础模拟以支持对零售销售员工的新人员安排进行分析。一个主要的挑战是开发一种针对客户到达的建模方法,据了解,该方法的到达率随一天中的时间和星期几以及季节而变化。对到达数据的分析支持一个推测的“典型工作日”作为一种基本的到达模型。对于此模型,假设到达时间是非平稳的Poisson,其分段线性到达率由小时和天独立调节。过滤到达数据,并计算独立的每小时和每天稀疏因子。在模拟中,以等于最小平均到达率的平均值生成潜在到达,该平均到达率是根据小时/天时间段的平均到达计数(带有单位稀疏因子)确定的。然后使用等于相应的小时和每日稀疏因子乘积的双变量接受概率来稀疏候选到达。

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