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The Multi-Disciplinary Optimization for Aircraft Design Based on Self-Adaptive Approximation Model

机译:基于自适应近似模型的飞机设计多学科优化

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Aircraft design is a complicated multistage process, involving many disciplines such as aerodynamics, structure, propulsion and so on. These disciplines are intrinsically coupled to one another. Multidisciplinary Design Optimization (MDO) is a kind of optimization strategy for coupled systems. The MDO philosophy pertains to decomposition of a large complex system into several smaller, more manageable subsystems, with the inherent coupling managed by coupling terms and appropriate approximation algorithms. In this paper, the traditional concurrent subspace optimization based on response surface method (RSCSSO) was studied. Then the RSCSSO based on self-adaptive approximation model were developed. In order to reduce the amount of disciplinary analysis and keep the accuracy of the approximation models, uniform experiment design was introduced to replace the disciplinary optimization to obtain a set of design points directly. Since the quality of system level optimum and the speed of convergence largely depended on the accuracy of the approximation model, self-adaptive approximation algorithm was introduced in system level optimization. The accuracies of two approximation models were compared in each iteration and the better model would be used.The proposed RSCSSO algorithm is validated by a hand-launch UAV test case.In comparison with the traditional RSCSSO optimization and the improved RSCSSO developed by us, it can be seen that better optimum is found by improved RSCSSO with much less calculation cost.
机译:飞机设计是一种复杂的多级过程,涉及许多学科,如空气动力学,结构,推进等。这些学科彼此内部互联网。多学科设计优化(MDO)是一种耦合系统的优化策略。 MDO哲学涉及将大型复杂系统的分解成几个较小,更可管理的子系统,具有通过耦合术语和适当的近似算法管理的固有耦合。本文研究了基于响应面法(RSCSSO)的传统并发子空间优化。然后开发了基于自适应近似模型的RSCSO。为了减少纪律分析的数量并保持近似模型的准确性,引入了统一的实验设计,以取代纪律优化,直接获得一组设计点。由于系统级的质量最佳和收敛速度大部分依赖于近似模型的准确性,在系统级优化中引入了自适应逼近算法。在每次迭代中比较两个近似模型的精度,并且使用更好的模型。通过手工启动的UAV测试案例验证了所提出的RSCSSO算法。与传统的RSCSSO优化和美国开发的改进的RSCSOSO进行了验证。可以看出,通过改进的RSCSO具有更少的计算成本,找到更好的最佳选择。

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