TY - JOUR
T1 - Bidirectional algorithm of structural topology optimization
AU - Rong, Jianhua
AU - Jiang, Jiesheng
AU - Xu, Feihong
AU - Xu, Bin
PY - 2004/6
Y1 - 2004/6
N2 - The evolutionary structural optimization (ESO) method has been under continuous development since 1992. The topology and shape of structures are conservative for safety reasons and therefore contain an excess of material which should be removed. The ESO algorithm caters for topology optimization by allowing the removal of material from all parts of the design space. With appropriate chequer-board control and controls on the number of cavities, the method can reproduce traditional fully stressed topologies, and has been applied for the problems with static stress, stiffness, displacement etc. If the algorithm is restricted to the removal of surface-only material, then a shape optimization problem is solved. A bidirectional evolutionary structural optimization (BESO) method is presented whereby material can be added to and removed off. But there are much more oscillation states in optimizing iteration processes of this method, it leads to long calculation time for an optimum solution. Based on stress and the evolutionary structural optimization method, a procedure for an improved bidirectional structural topology optimization is given. It is the development and modification of the conventional ESO method and BESO method. Two examples demonstrate that the proposed method can deal with the solution oscillatory phenomenon, and obtain more optimal structural topology.
AB - The evolutionary structural optimization (ESO) method has been under continuous development since 1992. The topology and shape of structures are conservative for safety reasons and therefore contain an excess of material which should be removed. The ESO algorithm caters for topology optimization by allowing the removal of material from all parts of the design space. With appropriate chequer-board control and controls on the number of cavities, the method can reproduce traditional fully stressed topologies, and has been applied for the problems with static stress, stiffness, displacement etc. If the algorithm is restricted to the removal of surface-only material, then a shape optimization problem is solved. A bidirectional evolutionary structural optimization (BESO) method is presented whereby material can be added to and removed off. But there are much more oscillation states in optimizing iteration processes of this method, it leads to long calculation time for an optimum solution. Based on stress and the evolutionary structural optimization method, a procedure for an improved bidirectional structural topology optimization is given. It is the development and modification of the conventional ESO method and BESO method. Two examples demonstrate that the proposed method can deal with the solution oscillatory phenomenon, and obtain more optimal structural topology.
KW - Finite element analysis
KW - Stress analysis
KW - Structural evolutionary optimization
KW - Structural topology optimization
UR - http://www.scopus.com/inward/record.url?scp=4043149235&partnerID=8YFLogxK
M3 - 文章
AN - SCOPUS:4043149235
SN - 1007-4708
VL - 21
SP - 322
EP - 329
JO - Jisuan Lixue Xuebao/Chinese Journal of Computational Mechanics
JF - Jisuan Lixue Xuebao/Chinese Journal of Computational Mechanics
IS - 3
ER -