就时标网络计划在工程中如何确定关键线路、分析工作时间参数、进行网络计划的控制等进行阐述。
This paper analyzes the time-scaled network plan applied to confirm critical path, gain time factors, control network plan and so on.
新方法将L-R三角模糊数引入到网络时间参数计算，并且采用模糊数大小排序的方法确定关键线路。
The new method quantifies the time parameters with L-R triangular fuzzy number, and identifies the critical path through ranking method of fuzzy number.
试验线路的确定是行驶工况调查的关键环节。
Confirming test routes is crucial step of driving investigation.
本文主要介绍网络计划中模糊理论的运用及时间参数作为模糊变量的计算方法和模糊网络关键线路的确定。
In this text, it mainly introduces the application of the fuzzy theory in network planning, and the calculation method of the fuzzy time-parameter, confirmation of the fuzzy "critical path" (CP).
并提出解决问题的三种具体措施，从概率论与数理统计的角度，对关键线路和关键工作进行了重新定义和确定的方法。
According to the viewpoints of the probability and mathematical statistics, critical duration, critical activity and critical line are re - defined, and particular method is put forward for it.
介绍了一种确定网络图关键线路的新方法——结点时差法。
This paper introduces a new method of determining the critical path of the network chart-node slack method.
该方法只需计算出结点最早开始时间和最迟结束时间，便可确定出网络图的关键线路。
This method only needs computing the earliest start -time and the lastest finish-time of the node. Thus you work it out.
该方法只需计算出结点最早开始时间和最迟结束时间，便可确定出网络图的关键线路。
This method only needs computing the earliest start -time and the lastest finish-time of the node. Thus you work it out.
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