Effects of disciplinary uncertainty on multi-objective optimization in aircraft conceptual design
Autor: | Brian J. German, Arvin Shajanian, Matthew J. Daskilewicz, Shane Donovan, Timothy T. Takahashi |
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Rok vydání: | 2011 |
Předmět: |
Engineering
Mathematical optimization Control and Optimization Operations research business.industry Probabilistic-based design optimization Multidisciplinary design optimization Pareto principle Computer Graphics and Computer-Aided Design Multi-objective optimization Computer Science Applications Engineering optimization Conceptual design Control and Systems Engineering business Engineering design process Software Uncertainty analysis |
Zdroj: | Structural and Multidisciplinary Optimization. 44:831-846 |
ISSN: | 1615-1488 1615-147X |
DOI: | 10.1007/s00158-011-0673-4 |
Popis: | The problem of aircraft sizing during conceptual design is characterized by limited knowledge and high uncertainty. Uncertainty is especially prevalent in the early-phase estimates of design characteristics from the aerodynamics, propulsion, and weights discipline areas. In order to develop effective conceptual designs that are robust and fare well in later program phases, trade space exploration and optimization should favor design choices that are both "balanced" in terms of the multiple performance objectives and resistant to system-level losses due to missed targets for disciplinary metrics. This paper presents a study of the effects of uncertainty in multi-objective optimization in aircraft conceptual design by demonstrating the changes in the Pareto frontiers due to variability in disciplinary metrics and differences in the formulation of the probabilistic optimization problem. By analyzing these frontiers, the decision maker can judge the tradeoff between expected performance and resistance to uncertainty and can identify regions of the design space where this tradeoff is either favorable or high risk, resulting in improved decision making. To enable this analysis, multi-objective optimization and visualization techniques are tailored to the problem by incorporating Monte Carlo methods and other mechanisms of quantitatively capturing the effects of uncertainty. |
Databáze: | OpenAIRE |
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