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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:使用双抗体变薄模拟非营养泊松过程:消费电子商店的“典型工作日”案件

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摘要

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, givenproposed 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. Arrivaldata 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:我们展示了一种案例研究,其中应用了减薄来模拟消费电子产品商店的时变港。开发了潜在的模拟,支持对零售销售员工的新员工计划的分析,商店布局和操作程序的缺乏变化。一个主要的挑战是开发客户来港定居,在那里被了解,时间一天和一天的最周,以及抵达的数据seasonally.An分析变化的到达率支持的猜想建模方法“典型的工作日”作为一个基本到达模式。对于这种模型,抵达的人被认为是非间平泊松,分段 - 线性到达率独立调节一天和白天。累积抵达射线,数小时和每日减少因素计算。在模拟中,产生潜在的抵达,其平均值等于最小平均参数,从平均到达计数与单位变薄因子的小时/天时间块确定。然后使用等于相应的每小时和日常稀释因子的产品的双变量接受概率来减薄候选者。

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