A Mathematical Model for Quantifying Workers’ Learning Range on Repetitive Construction Projects

Mohammad Rahal, H. Khoury
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Abstract

The role of planning and management in the construction industry has always been significant towards improving project schedules. However, the impact of planning strategies on different construction schedules poses a margin for development and enhancement, especially when it comes to managing linear schedules or schedules of projects undergoing repetitive types of work. Previous research efforts developed models to individually analyze the influence of congestion and the learning curve factors on linear schedules, but failed to capture the combined complexities and dynamics when integrating both. Therefore, this paper puts forward the groundwork of a scheduling optimization framework and presents work targeted at quantifying the learning development range of construction workers on repetitive projects. The ultimate goal is to minimize potential congestions by taking into account the inherent uncertainties of linear activities while considering the learning curve effect. More specifically, three dimensions of uncertainty are considered for each activity, namely at the level of the activity itself, at the level of the activity and its predecessors, and at the activity-network level. At the heart of the proposed mathematical model is a fuzzy-based system that generates a minimum percentage reduction in productivity boundaries for each activity with different uncertainty dimensions. The presented fuzzy system will, in future work, become the foundation of a time-cost optimization framework for linear scheduling methods. © 2019 The Authors. Published by Budapest University of Technology and Economics & Diamond Congress Ltd. Peer-review under responsibility of the scientific committee of the Creative Construction Conference 2019.
一种量化工人重复施工学习范围的数学模型
在建筑行业中,规划和管理的作用一直是改善项目进度的重要因素。然而,规划策略对不同施工进度的影响为发展和增强提供了余地,特别是当涉及到管理线性进度或经历重复类型工作的项目进度时。以往的研究建立了模型来单独分析拥堵和学习曲线因素对线性调度的影响,但在整合两者时未能捕捉到综合的复杂性和动态性。因此,本文提出了一个调度优化框架的基础,并提出了针对重复项目建筑工人学习发展范围量化的工作。最终目标是在考虑学习曲线效应的同时,考虑线性活动的固有不确定性,从而最大限度地减少潜在的拥堵。更具体地说,每个活动都要考虑三个维度的不确定性,即在活动本身的层面,在活动及其前身的层面,以及在活动网络层面。所提出的数学模型的核心是一个基于模糊的系统,该系统为每个具有不同不确定性维度的活动产生最小百分比的生产力边界减少。在今后的工作中,所提出的模糊系统将成为线性调度方法的时间成本优化框架的基础。©2019作者。由布达佩斯科技经济大学和钻石大会有限公司出版。由2019创意建设大会科学委员会负责同行评审。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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