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首页> 外文期刊>Journal of Building Construction and Planning Research >Understanding the Occurrence of Two Total Floats in One Activity and Schedule Crashing Approaches for That Situation
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Understanding the Occurrence of Two Total Floats in One Activity and Schedule Crashing Approaches for That Situation

机译:了解一项活动中发生了两次总浮动,并针对该情况安排了崩溃方法

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Critical Path Method (CPM) Scheduling has proven to be an effective project management tool. However, teaching the topic has proven difficult to include all elements of CPM yet keep it simple enough for students to understand. In an effort to simplify the teaching of critical path method scheduling, the issue of two total floats in an activity does not get the attention necessary to address its occurrence. The objective of this paper is to present a mathematical method to show multiple total floats are possible for an activity. Also presented are suggestions for schedule crashing when multiple total floats are found. Two totals floats can be found if constraints (Lag or Lead) or non-Finish-to-Start (FS) relationships, or both are used in a network diagram. Situations are possible where an activity may have a start total float (STF) of zero but have a finish total float (FTF) greater than zero, or vice versa. Because the critical path generally follows the zero total float, these situations, where either the STF or the FTF is critical while the other is not, determines how the critical path activity must be controlled and crashed. This paper will present approaches of how to crash the schedule when a portion of the activity, either start or finish, is critical. Also presented will be methods to teach the subject matter with or without the use of scheduling software. Critical Path Method was revisited to see what the minimal conditions are needed to have activities with two total float. Generalized crashing methods were studied to see if the methods can be used when two total floats exist.
机译:关键路径法(CPM)计划已被证明是一种有效的项目管理工具。但是,事实证明,教授该主题很难涵盖CPM的所有要素,而且要使其足够简单,以使学生理解。为了简化关键路径方法调度的教学,活动中两个总浮点数的问题并未引起解决它的发生的必要注意。本文的目的是提出一种数学方法,以显示一个活动可能有多个总浮动。还提供了当发现多个总浮动时计划崩溃的建议。如果在网络图中使用约束(滞后或超前)或非完成至开始(FS)关系,或两者都使用,则可以找到两个总计浮动。活动可能的开始总浮动(STF)为零,但结束总浮动(FTF)大于零,或者反之亦然。因为关键路径通常遵循零总浮动,所以在这些情况下,STF或FTF至关重要,而另一个则不重要,这决定了必须如何控制和崩溃关键路径活动。本文将介绍在活动的一部分(开始或结束)很关键时如何使计划崩溃的方法。还介绍了使用或不使用调度软件来教授主题的方法。重新探讨了关键路径法,以了解具有两个总浮动的活动所需的最低条件。研究了通用的崩溃方法,以查看当两个总浮点数存在时是否可以使用这些方法。

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