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Development of multidisciplinary design optimization algorithms for ship design under uncertainty.

机译:不确定条件下船舶设计的多学科设计优化算法的开发。

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摘要

This dissertation presents the development and application of two new multidisciplinary design optimization (MDO) algorithms. The first MDO algorithm is a multi-level algorithm which computes target values for the design variables and uses the target values for driving the system level process. The second MDO algorithm is inspired by the principles of set-based design.;The multi-level MDO algorithm was implemented with techniques for optimization under uncertainty. The multi-level MDO algorithm under uncertainty was applied to a conceptual ship design problem and it was demonstrated that variability in the objective function was reduced and the probability of violating constraints at the optimum was reduced, while improving the discipline objective functions. The multi-level MDO algorithm was also implemented using surrogate models in place of the discipline analyses for a ship design problem. The optimization with surrogate models achieved a computational time savings with accurate predictions when compared to the true solvers.;Set-based design is a design approach where sets of feasible values for the design variables from different disciplines are determined and shared, with the goal of locating and working with the areas of feasible overlap. An MDO algorithm was developed with the core concept of describing the design using sets to incorporate features of set-based design and achieve greater flexibility than with a single-point optimization. The new algorithm was applied to a ship design problem and ship design application demonstrated the value of utilizing set-based design as a space-reducing technique before approaching the problem with a point-based optimization. Furthermore, incorporating flexibility in the constraints allowed the optimization to handle a problem with very strict constraints in a rational manner and minimize the necessary constraint violation.
机译:本文介绍了两种新的多学科设计优化算法的开发与应用。第一个MDO算法是一种多级算法,它计算设计变量的目标值并使用目标值来驱动系统级过程。第二种MDO算法是从基于集合的设计原理中获得启发的。多级MDO算法是采用不确定性条件下的优化技术来实现的。将不确定性下的多级MDO算法应用于概念性船舶设计问题,证明了在改善学科目标功能的同时,减小了目标函数的可变性,减小了最优约束的违反概率。还使用代理模型代替了船舶设计问题的学科分析来实现多级MDO算法。与真正的求解器相比,使用代理模型进行的优化可节省计算时间,并提供准确的预测。基于集的设计是一种设计方法,其中确定并共享来自不同学科的设计变量的可行值集,其目标是找到可行的重叠区域并在其中工作。开发了一种MDO算法,其核心概念是使用集合来描述设计,以结合基于集合的设计的功能并获得比单点优化更大的灵活性。将该新算法应用于船舶设计问题,并且船舶设计应用程序证明了在基于点的优化解决问题之前利用基于集的设计作为减少空间的技术的价值。此外,将灵活性纳入约束中可以使优化以合理的方式处理具有非常严格的约束的问题,并最大程度地减少违反约束的情况。

著录项

  • 作者

    Hannapel, Shari E.;

  • 作者单位

    University of Michigan.;

  • 授予单位 University of Michigan.;
  • 学科 Engineering Naval.
  • 学位 Ph.D.
  • 年度 2012
  • 页码 146 p.
  • 总页数 146
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

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