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A Comparison of Information Passing Strategies in System Level Modeling

机译:系统级建模中信息传递策略的比较

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摘要

Frameworks for modeling the communication and coordination of subsystem stakeholders are valuable for the synthesis of large engineering systems. However, these frameworks can be resource intensive and challenging to implement. This paper compares three frameworks, Multidisciplinary Design Optimization (MDO), traditional Game Theory, and a Modified Game Theoretic approach on the form and flow of information passed between subsystems. This paper considers the impact of “complete” information sharing by determining the effect of merging subsystems. Comparisons are made of convergence time and robustness in a case study of the design of a satellite. Results comparing MDO in two- and three-player scenarios indicate that, when the information passed between subsystems is sufficiently linear, the two scenarios converge in statistically indifferent number of iterations, but additional “complete” information does reduce variability in the number of iterations. The Modified Game Theoretic approach converges to a smaller region of the Pareto set compared to MDO, but does so without a system facilitator. Finally, a traditional Game Theoretic approach converges to a limit cycle rather than a fixed point for the given initial design. There may also be a region of attraction for convergence for a traditional Game Theoretic approach.
机译:子系统利益相关者的沟通和协调建模的框架对于大型工程系统的综合很有价值。但是,这些框架可能会占用大量资源,并且难以实施。本文就子系统之间传递的信息的形式和流向比较了三个框架,即多学科设计优化(MDO),传统博弈论和改进的博弈论方法。本文通过确定合并子系统的效果来考虑“完全”信息共享的影响。在卫星设计的案例研究中比较了收敛时间和鲁棒性。比较两人和三人方案中的MDO的结果表明,当子系统之间传递的信息足够线性时,这两种方案在统计上无关紧要的迭代次数中收敛,但是附加的“完整”信息确实减少了迭代次数的可变性。与MDO相比,改进的博弈论方法收敛到帕累托集的较小区域,但是在没有系统辅助程序的情况下会收敛。最后,对于给定的初始设计,传统的博弈论方法收敛到极限周期而不是固定点。传统的博弈论方法可能还会吸引一个融合领域。

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