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Flow Line Systems with Possibilistic Data: a System with Waiting Time in Line Uncertain

机译:具有可能性数据的流量线系统:具有等待时间的系统不确定

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This paper proposes to analyze two flow line systems in which we include possibilistic data -the priority-discipline is possibilistic instead of probabilistic- and measure the performances of the systems with the effectiveness measure "waiting time in queue". In a previous work we have analyzed and developed a queuing model with uncertain priority-discipline, using Zadeh's extension principle. Because of it in this paper the analysis of the model takes the work realized by Prade as a starting point to incorporate an uncertain priority-discipline in a flow line system by means of a possibilistic distribution. To verify the validity of the proposed method, we calculate the possibility distribution of the priority-discipline and the possibility distribution of the performance measure "waiting time in queue", in two flow line systems with different waiting lines: the determinist flow line system D/D/1 and the classic flow line system M/M/1/N with finite capacity. Since the performance measure is expressed by membership function rather than by crisp value, the fuzziness of input information is conserved completely, and more information is provided for capacity planning in flow line systems.
机译:本文建议分析我们包括可能性数据的两个流量线系统 - 优先纪律是可能的,而不是概率 - 并测量系统的有效性测量“在队列中等待时间”的性能。在以前的工作中,我们使用Zadeh的扩展原理分析并开发了一个不确定的优先级的排队模型。由于本文在本文中,该模型的分析将普拉德实现的工作作为一种起点,以通过可能性分布在流量线系统中纳入不确定的优先级学科。为了验证所提出的方法的有效性,我们计算优先级学科的可能性分布以及队列中性能措施“等待时间”的可能性分布,其中包括不同等待线的两个流线系统:确定员流线系统D / D / 1和经典流量线系统M / M / 1 / n,具有有限容量。由于绩效措施由隶属函数而不是通过清晰值表示,因此完全保存了输入信息的模糊性,并且提供了更多信息,用于流线系统中的容量规划。

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