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Critical subsystems in time interval models
Discrete Event Dynamic Systems ( IF 2 ) Pub Date : 2020-05-29 , DOI: 10.1007/s10626-020-00322-0 P. Declerck
Discrete Event Dynamic Systems ( IF 2 ) Pub Date : 2020-05-29 , DOI: 10.1007/s10626-020-00322-0 P. Declerck
The aim of this paper is the generation of the min-critical and max-critical subsystems which determine the optimal cycle times. Considering a Time Interval Model which can describe Timed Event Graphs and P-time Event Graphs completely, each critical subsystem depends on the lower and upper bounds of the time durations. The proposed approach which is based on linear programming makes a classification of the relations which describe the system. The application to a baking process in a plant bakery shows that the min-critical and max-critical subsystems are not limited to the critical circuits of the Event Graph.
中文翻译:
时间间隔模型中的关键子系统
本文的目的是生成确定最佳循环时间的最小临界和最大临界子系统。考虑到可以完整描述定时事件图和 P 时间事件图的时间间隔模型,每个关键子系统都取决于持续时间的下限和上限。所提出的基于线性规划的方法对描述系统的关系进行分类。对植物面包店烘焙过程的应用表明,最小临界和最大临界子系统不限于事件图的临界电路。
更新日期:2020-05-29
中文翻译:
时间间隔模型中的关键子系统
本文的目的是生成确定最佳循环时间的最小临界和最大临界子系统。考虑到可以完整描述定时事件图和 P 时间事件图的时间间隔模型,每个关键子系统都取决于持续时间的下限和上限。所提出的基于线性规划的方法对描述系统的关系进行分类。对植物面包店烘焙过程的应用表明,最小临界和最大临界子系统不限于事件图的临界电路。