Decomposition theory for multidisciplinary design optimization problems with mixed integer quasiseparable subsystems-Reference-Cited by-同舟云学术

Decomposition theory for multidisciplinary design optimization problems with mixed integer quasiseparable subsystems

Published:2006-06 Issue:2 Volume:7 Page:135-149
ISSN:1389-4420
Container-title:Optimization and Engineering
language:en
Short-container-title:Optim Eng

Author:

Haftka Raphael T.,Watson Layne T.

Publisher

Springer Science and Business Media LLC

Subject

Electrical and Electronic Engineering,Control and Optimization,Mechanical Engineering,Aerospace Engineering,Civil and Structural Engineering,Software

Link

http://link.springer.com/content/pdf/10.1007/s11081-006-6836-2.pdf

Reference20 articles.

1. Alexandrov NM (1997) Multilevel methods for MDO. In: Alexandrov NM and Hussaini MY (eds.), Multidisciplinary design optimization. SIAM, Philadelphia, PA, pp. 79–89

2. Balabanov VO, Giunta AA, Golovidov O, Grossman B, Mason WH, Watson LT, Haftka RT (1999) Reasonable design space approach to response surface approximation. J Aircraft 36:308–315

3. Bloebaum CL, Hajela P, Sobieszczanski-Sobieski J (1990) Nonhierarchic system decomposition in structural optimization. In: Third NASA/Air Force Symp. on Recent Advances in Multidisciplinary Analysis and Optimization San Francisco, CA.

4. Dantzig GB, Wolfe P (1960) The decomposition principle for linear programs. Operations Research 8:101–111

5. Giunta AA, Balabanov V, Haim D, Grossman B, Mason WH, Watson LT, Haftka RT (1997a) Multidisciplinary optimisation of a supersonic transport using design of experiments theory and response surface modelling. Aeronautical J 101(1008):347–356

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