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An Early-Stage Set-Based Design Reduction Decision Support Framework Utilizing Design Space Mapping and a Graph Theoretic Markov Decision Process Formulation.

机译:利用设计空间映射和图论马尔可夫决策过程公式化的基于早期集合的设计精简决策支持框架。

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摘要

A novel set reduction decision support framework for large-scale, team-based design efforts is presented. The framework provides a design manager with valuable and easy-to-understand information that is used to make better informed reduction decisions within a set-based design (SBD) environment. SBD is a convergent design method that uses dominance and infeasibility to consider multiple design alternatives in parallel while accommodating separate groups of specialists within a concurrent engineering approach. Based on the limitations of current SBD research and the completion of extensive design experiments, three major set reduction considerations are identified: time-dependent design relationships, the impact of reduction decisions, and identifying robust reduction decisions. Design relationships change as the fidelity of analysis increases, variable set-ranges are reduced, or requirement changes are instituted. Due to these changing conditions, the impact of reduction decisions can be difficult to determine. Although SBD has proven resilient to changing circumstances, the reduction process can still be impact the design process to the point of potential failure. Identifying robust reduction decisions avoids situations where changes lead to a design failure.;Each of the three considerations set forth is addressed by a specific component of the overall decision support framework used to analyze a specific function of interest. Design space mapping is used to determine relationships between variable and function spaces. The Longest Path Problem (LPP) formulated as a Markov Decision Process (MDP) is used as a structure for the reduction decision-making process and the identification of optimal decision paths. Through simulation, robust decision paths are identified. Since the developed LPP MDP formulation has never been used to analyze set reduction problems, multiple metrics and representations are developed using the MDP and simulation results.;Based on a series of studies, the MDP LPP framework is able to better handle situations with changing conditions, as well as better accommodate constrained problems, compared to a method based solely on current in-state knowledge. As part of a ship design case study, the framework's ability to handle multiple and more complicated functions is shown. Also, how the framework fits into a more realistic reduction scenario is presented.
机译:提出了一种新颖的减少集合决策支持框架,用于基于团队的大规模设计工作。该框架为设计经理提供了有价值且易于理解的信息,这些信息用于在基于集合的设计(SBD)环境中做出更明智的缩减决策。 SBD是一种融合设计方法,它利用优势和不可行性来并行考虑多个设计方案,同时在并行工程方法中容纳不同的专家组。基于当前SBD研究的局限性和广泛设计实验的完成,确定了三个主要的集合缩减注意事项:与时间有关的设计关系,缩减决策的影响以及确定可靠的缩减决策。设计关系随着分析保真度的提高,可变设置范围的减小或需求变更的建立而改变。由于这些变化的条件,减少决策的影响可能难以确定。尽管已证明SBD可以适应不断变化的情况,但缩减过程仍可能会影响设计过程,甚至可能导致故障。确定稳健的缩减决策可以避免因变更导致设计失败的情况。提出的三个考虑因素中的每一个都由用于分析特定功能的总体决策支持框架的特定组件解决。设计空间映射用于确定变量空间和函数空间之间的关系。公式化为马尔可夫决策过程(MDP)的最长路径问题(LPP)被用作简化决策过程和确定最佳决策路径的结构。通过仿真,可以确定可靠的决策路径。由于从未使用过开发的LPP MDP公式来分析集约简问题,因此使用MDP和模拟结果开发了多种度量和表示形式;;基于一系列研究,MDP LPP框架能够更好地处理条件变化的情况与仅基于当前状态知识的方法相比,更好地解决了受约束的问题。作为船舶设计案例研究的一部分,展示了该框架处理多种或更复杂功能的能力。此外,还介绍了该框架如何适合更现实的减排方案。

著录项

  • 作者

    McKenney, Thomas Abbott.;

  • 作者单位

    University of Michigan.;

  • 授予单位 University of Michigan.;
  • 学科 Engineering Naval.
  • 学位 Ph.D.
  • 年度 2013
  • 页码 334 p.
  • 总页数 334
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

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