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Enabling Higher Dimensionality of Temporal-Spatial Analysis Applied to Linear Scheduling of Construction Operations Based on Singularity Functions in Structural Engineering

Enabling Higher Dimensionality of Temporal-Spatial Analysis Applied to Linear Scheduling of Construction Operations Based on Singularity Functions in Structural Engineering
在结构工程中基于奇异函数的施工作业线性调度中实现更高维度的时空分析
批准号:
0654318
负责人:
Gunnar Lucko
金额:
$6.76万
依托单位国家:
美国
项目类别:
Standard Grant
财政年份:
2007
资助国家:
美国
项目状态:
已结题
起止时间:
2007-07-01 至 2009-06-30

项目摘要

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中文摘要
翻译
该项目的目标是调查建筑业和其他行业如何超越当前关键路径法调度算法的概念限制,并在两个维度上更好地整合他们的项目信息。到目前为止,现有的线性调度方法基本上仍然是图形表示,因为缺乏允许在如此高的维度上应用分析算法的全面的基本数学基础。为了解决这个问题,研究将利用奇点函数数学类固有的多功能性,并开发一种独立的新方法来分析和优化线性和重复性的项目进度。这一项目的可行性源于线性时间表中基于离散几何的活动描述,基于奇点函数的有价值的数学性质,以及它们在结构分析中对各种荷载作用下的梁的现有应用。奇点函数是非常理想的,因为它们提供了一种灵活的方法,可以在单个数学表达式中模拟感兴趣的现象,该表达式可能包含许多复杂程度不同的组件,但仍然可以使用基本的几何和代数技能来手动求解,以验证计算机计算。带有国家首都地区主要项目详细时间表分析的真实世界案例研究将用于验证和验证。信息技术工具和相关的教育材料将把扩展的分析能力带给外地的现有项目经理、未来的项目经理及其课堂上的教育工作者以及其他研究人员。PI将把这项研究的成果带到建筑、建筑和工程指导计划的职业机会以及美国天主教大学(CUA)的各种工程前暑期计划中,积极让他们的选民,包括青年、妇女和少数族裔,参与教育推广活动,帮助他们建立技能和对自己能力的信心。创新进修会与专业和学术界分享研究成果,包括在学术刊物上发表研究成果、在主要会议上介绍研究进展和成果,以及在业界专业人士持续进修培训中使用教材,以促进采用新方法。这些材料将被整合到中大以实践为导向的综合建设课程中。所有材料都将存放在一个网站上,以便及时传播。新的进度分析实验室将成为一个孵化器,可以引导进一步创新,实现完全信息集成和信息驱动的项目管理的长期愿景,并将为研究生提供宝贵的研究经验。总的来说,该项目将使人们更深入地理解建设项目在时间和空间维度之间的相互作用,并将导致改善规划、分析和执行,创造维持高质量现代生活的基础设施和基本建设设施。建筑业和其他行业中线性或重复性项目的利益相关者将能够通过更好的干扰检测、减少重复工作和优化操作顺序,从更高的资源利用率、更高效的场地布局、更安全的工作场所中获得经济利益。该项目对社会福利的预期贡献将是:(A)促进更好的决策,从而节省成本和时间;(B)将年轻工程师培养成高素质的学术界和建筑业新人;以及(C)为富有成效的未来发展私营部门的研究、教学和服务领域。
英文摘要
The objective of this project is to investigate how construction and other industries can move beyond the current conceptual limitations of the critical path method algorithm for scheduling and better integrate their project information in two dimensions. The existing linear scheduling method thus far has remained an essentially graphical representation for lack of a comprehensive underlying mathematical basis that would allow applying an analytical algorithm at such higher dimensionality. To address this issue, the research will utilize the inherent versatility of the mathematical class of singularity functions and develop a self-contained new method of analyzing and optimizing linear and repetitive project schedules. The feasibility of this project is rooted in the discrete geometry-based activity description in linear schedules, in the valuable mathematical properties of singularity functions, and in their existing application to beams under various loads in structural analysis. Singularity functions are very desirable as they present a flexible means of modeling a phenomenon of interest in a single mathematical expression that may contain numerous components of different degree of complexity, but can still be solved manually with basic geometry and algebra skills to verify computer calculations.Real-world case studies with detailed schedule analyses of major projects in the national capital region will serve for verification and validation. An IT tool and associated educational materials will bring the expanded analytical capabilities to current project managers in the field, to future project managers and their educators in the classroom, and to other researchers. The PI will bring the fruits of this research to the Career Opportunities in Architecture, Construction, and Engineering mentoring program and to various pre-engineering summer programs at The Catholic University of America (CUA) to actively involve their constituents, including youth, women, and minorities, in educational outreach activities that will help building their skills and confidence in their abilities. The PI will share outcomes of the research with the professional and academic communities by publishing in scholarly publications, presenting the progress and results at premier conferences, and using the educational materials in continuing education training for industry professionals to facilitate the adoption of the new method. The materials will be integrated into the comprehensive practice-oriented construction curriculum at CUA. All materials will be housed on a website for timely dissemination. The new schedule analysis laboratory will become an incubator that can lead to further innovations toward the long-term vision of a fully information-integrated and information-driven project management and will give its graduate students valuable research experience.Overall, this project will generate a deeper understanding of the informational content of construction projects in their interplay between the temporal and spatial dimensions and will lead to improved planning, analysis, and execution of creating the infrastructure and the capital constructed facilities that sustain the high quality of modern life. The stakeholders of projects of linear or repetitive nature in the construction industry and in other industries will be able to benefit economically from improved resource utilization, more efficient site layout, safer workplaces through better interference detection, reduced rework, and optimized sequencing of operations. The anticipated contributions of this project to society's welfare will be (a) facilitating better decision making that can yield cost and time savings, (b) grooming young engineers into highly qualified entrants into academia and construction, and (c) developing the PI's research, teaching, and service areas for a productive future.
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会议论文
Drawing on Concepts in Finance for Construction Schedule Performance Measurement
  • 批准号:
    1536005
  • 项目类别:
    Standard Grant
  • 资助金额:
    $17.5万
  • 财政年份:
    2015
  • 负责人:
    Gunnar Lucko
  • 依托单位:
Construction Engineering Conference and Workshop 2014: Setting an Industry-Academic Collaborative Research Agenda, Seattle, Washington, March 27-29, 2014
  • 批准号:
    1353242
  • 项目类别:
    Standard Grant
  • 资助金额:
    $5.0万
  • 财政年份:
    2013
  • 负责人:
    Gunnar Lucko
  • 依托单位:
A Discrete Method for Allocation of Float Along the Critical Path in Construction Project Schedules
  • 批准号:
    1265989
  • 项目类别:
    Standard Grant
  • 资助金额:
    $30.0万
  • 财政年份:
    2013
  • 负责人:
    Gunnar Lucko
  • 依托单位:
Financial Analysis and Optimization for Linear Scheduling Model of Construction Projects with Integrated Singularity Functions
  • 批准号:
    0927455
  • 项目类别:
    Standard Grant
  • 资助金额:
    $17.35万
  • 财政年份:
    2009
  • 负责人:
    Gunnar Lucko
  • 依托单位:
国内基金
海外基金
Higher Teichmüller理论中若干控制型问题的研究
  • 批准号:
    12071338
  • 项目类别:
    面上项目
  • 资助金额:
    52.0万元
  • 批准年份:
    2020
  • 负责人:
    戴嵩
  • 依托单位:
高桡度(Higher-Twist)算符和量子色动力学因子化