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Applying fuzzy method for measuring criticality in project network

机译:模糊方法在工程网络关键度评估中的应用

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摘要

Program evaluation and review technique (PERT) is widely used as a tool for managing large-scale projects. In the traditional PERT model, the durations of activities (tasks) are either represented as crisp numbers or drawn from the beta distribution to estimate the task durations such as pessimistic, most likely and optimistic times. However, the operation time for each activity is usually difficult to define and estimate precisely in a real situation. The aim of this paper is to present an analytical method for measuring the criticality in a project network with fuzzy activity times. Triangular fuzzy numbers are used to express the operation times for all activities in a project network. A new model that combines fuzzy set theory with the PERT technique is proposed to determine the critical degrees of activities (tasks) and paths. In the proposed model, a possibility index is defined to identify the likelihood of meeting a specified required time for a project network. At the end of the paper, an example is presented to compare with those obtained using the proposed method as well as other methods. The comparisons reveal that the method proposed in this paper is more effective in determining the activity criticalities and finding the critical path. (c) 2007 Published by Elsevier Inc.
机译:程序评估和审查技术(PERT)被广泛用作管理大型项目的工具。在传统的PERT模型中,活动(任务)的持续时间要么用清晰的数字表示,要么从beta分布中得出,以估算任务持续时间,例如悲观,最可能和最乐观的时间。但是,在实际情况下,通常很难准确地定义和估计每个活动的操作时间。本文的目的是提出一种分析方法,用于测量活动时间模糊的项目网络中的关键程度。三角模糊数用于表示项目网络中所有活动的运行时间。提出了一种将模糊集理论与PERT技术相结合的新模型,以确定活动(任务)和路径的临界程度。在提出的模型中,定义了可能性指数以标识满足项目网络指定的所需时间的可能性。在本文的最后,给出了一个示例,以与使用建议的方法以及其他方法获得的示例进行比较。比较表明,本文提出的方法在确定活动关键性和找到关键路径方面更有效。 (c)2007年由Elsevier Inc.发布。

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