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Formalizing a path-float-based approach to determine and interpret total float in project scheduling analysis

机译:形式化基于路径浮动的方法来确定和解释项目进度分析中的总浮动

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The classic critical path method (CPM) determines total float (TF) for each individual activity by performing forward pass and backward pass analyses. A comprehensive literature review has shown that TF is the most crucial attribute of a scheduled activity, and plays a fundamental part in advanced scheduling research. This research proposes a simplified version of CPM, called path-float-based critical path method (PFCPM), which determines TF based on identification of path float (PF) instead of entailing a backward pass analysis in the classic CPM. Analytical proof is provided and step-by-step application procedures are generalized. Then, PFCPM application examples are given based on two demonstration projects represented in activity-on-node (AON) and precedence diagram method (PDM) networking formats, respectively. Results are compared with the classic CPM for cross-validation. The newly proposed PFCPM enhances CPM-based scheduling through circumventing the backward pass analysis in deriving TF based on PF; helping researchers and practitioners interpret the TF ownership issue and account for changes on TF as a result of activity delay by relating TF with PF; and laying a theoretical foundation for further research into advanced construction planning methods such as resource loading, time-cost tradeoff and risk analysis.
机译:经典的关键路径方法(CPM)通过执行前向通过和后向通过分析来确定每个单独活动的总浮动(TF)。全面的文献综述表明,TF是计划活动的最关键属性,并且在高级计划研究中起着基础性作用。这项研究提出了一种简化的CPM版本,称为基于路径浮动的关键路径方法(PFCPM),它基于路径浮动(PF)的确定来确定TF,而不是在经典CPM中进行反向分析。提供了分析证明,并概括了逐步的应用程序。然后,分别基于节点活动(AON)和优先级图方法(PDM)网络格式表示的两个演示项目给出了PFCPM应用示例。将结果与经典CPM进行比较以进行交叉验证。新提出的PFCPM通过在基于PF的TF推导中规避反向传递分析,从而增强了基于CPM的调度。通过将TF与PF相关联,帮助研究人员和从业者解释TF所有权问题,并解释由于活动延迟而导致TF的变化;为进一步研究先进的建设规划方法,如资源装载,时间成本权衡和风险分析奠定了理论基础。

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