Design space optimization using a numerical design continuation method

Cited 62 time in webofscience Cited 0 time in scopus
  • Hit : 321
  • Download : 0
A generalized optimization problem in which design space is also a design to be found is defined and a numerical implementation method is proposed. In conventional optimization, only a portion of structural parameters is designated as design variables while the remaining set of other parameters related to the design space are often taken for granted. A design space is specified by the number of design variables, and the layout or configuration. To solve this type of design space problems, a simple initial design space is selected and gradually improved while the usual design variables are being optimized. To make the design space evolve into a better one, one may increase the number of design variables, but, in this transition, there are discontinuities in the objective and constraint functions. Accordingly, the sensitivity analysis methods based on continuity will not apply to this discontinuous stage. To overcome the difficulties, a numerical continuation scheme is proposed based on a new concept of a pivot phase design space. Two new categories of structural optimization problems are formulated and concrete examples shown. Copyright (C) 2001 John Wiley Sons, Ltd.
Publisher
WILEY-BLACKWELL
Issue Date
2002-03
Language
English
Article Type
Article
Keywords

TOPOLOGY OPTIMIZATION; HOMOGENIZATION METHOD; STRUCTURAL OPTIMIZATION; LAYOUT OPTIMIZATION; SHAPE OPTIMIZATION

Citation

INTERNATIONAL JOURNAL FOR NUMERICAL METHODS IN ENGINEERING, v.53, no.8, pp.1979 - 2002

ISSN
0029-5981
URI
http://hdl.handle.net/10203/86024
Appears in Collection
ME-Journal Papers(저널논문)
Files in This Item
There are no files associated with this item.
This item is cited by other documents in WoS
⊙ Detail Information in WoSⓡ Click to see webofscience_button
⊙ Cited 62 items in WoS Click to see citing articles in records_button

qr_code

  • mendeley

    citeulike


rss_1.0 rss_2.0 atom_1.0