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Approaching activity duration in PERT by means of fuzzy sets theory and statistics

机译:用模糊集理论和统计方法估算PERT中的活动时间

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摘要

Taking into account the intrinsic drawbacks of both classic and fuzzy PERT, the authors present a new approach in an attempt to deal with them. The tools for this approach are fuzzy statistics and fuzzy probabilities. A necessary condition for this approach is the existence of statistical data for the project activity duration. The final findings are the fuzzy activity times (earliest/latest start - earliest/latest finish), the fuzzy float, the Criticality Degree both for each activity and for each path, a fuzzy probability for the activity duration to be in a certain time interval and a fuzzy probability for the project completion time to be in certain time interval. A numerical example is provided for thorough comprehension.
机译:考虑到经典PERT和模糊PERT的固有缺点,作者提出了一种新方法来尝试解决它们。这种方法的工具是模糊统计和模糊概率。这种方法的必要条件是存在项目活动期间的统计数据。最终发现是每个活动和每个路径的模糊活动时间(最早/最晚开始-最早/最晚结束),模糊浮动,临界度,活动持续时间在特定时间间隔内的模糊概率项目完成时间在一定时间间隔内的模糊概率。提供了一个数字示例以供全面理解。

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