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首页> 外文期刊>Journal of Computing in Civil Engineering >Mixed-Integer Linear Programming-Based Sensitivity Analysis in Optimization of Temporary Haul Road Layout Design for Earthmoving Operations
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Mixed-Integer Linear Programming-Based Sensitivity Analysis in Optimization of Temporary Haul Road Layout Design for Earthmoving Operations

机译:基于整数的线性编程基于线性编程的临时运输临时运输路面布局设计的敏感性分析

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摘要

To promote mixed-integer linear programming (MILP) in engineering applications, it is vitally important to address the question: To what extent is the optimum solution of MILP able to tolerate variations and changes in certain model parameters and still hold valid? This paper has formalized a generic methodology for identifying parameter stability regions for the optimum solution of MILP in order to gain insight into the applicability of the optimum solution. Previous research in regards to MILP sensitivity analysis is reviewed in depth to identify knowledge gaps. Then, we explain how to categorize input parameters into distinct classes with application implications and how to designate the probe and control classes in performing sensitivity analysis. Next, a one-dimensional line search method is proposed to analytically define the stability region for each parameter in the probe class one at a time, whereas parameters in the control class are held at optimum states. Further, the newly proposed methodology is applied to an earthmoving optimization problem formulated in MILP in an attempt to generate the temporary haul road layout design. Important aspects of a case study based on a real-world project in North Alberta, including problem definition, factor identification, data collection, sensitivity analysis, solution verification, and validation, are addressed. In conclusion, this research contributes to MILP-based sensitivity analysis and facilitates the implementation of MILP in complex civil engineering applications. (C) 2019 American Society of Civil Engineers.
机译:为了在工程应用中促进混合整数线性编程(MILP),解决问题是至关重要的:摩洛尔的最佳解决方案在多大程度上能够容忍某些模型参数的变化和变化,并且仍然保持有效?本文正式化了一种通用方法,用于识别参数稳定区域,以获得MILP的最佳解决方案,以便深入了解最佳解决方案的适用性。以前关于MILP敏感性分析的研究深入审查了识别知识差距。然后,我们解释了如何将输入参数分类为具有应用含义以及如何在执行灵敏度分析时指定探测和控制类的不同类别。接下来,提出一维线搜索方法一次用于分析探针类中的每个参数的稳定区域,而控制类中的参数保持在最佳状态。此外,新提出的方法适用于在MILP中制定的地球化优化问题,试图产生临时运输路面布局设计。基于北艾伯塔省真实世界项目的案例研究的重要方面,包括问题定义,因子识别,数据收集,敏感性分析,解决方案验证和验证。总之,本研究有助于基于米尔普尔的敏感性分析,并促进了复杂的土木工程应用中的MILP的实施。 (c)2019年美国土木工程学会。

著录项

  • 来源
    《Journal of Computing in Civil Engineering》 |2019年第3期|04019021.1-04019021.14|共14页
  • 作者

    Yi Chaojue; Lu Ming;

  • 作者单位

    Univ Alberta Dept Civil & Environm Engn 9105 116th St Edmonton AB T6G 2W2 Canada;

    Univ Alberta Dept Civil & Environm Engn Construct Engn & Management 9105 116th St Edmonton AB T6G 2W2 Canada;

  • 收录信息 美国《科学引文索引》(SCI);美国《工程索引》(EI);
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

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