TY - JOUR
T1 - Model analysis of particle swarm optimizer
AU - Pan, Feng
AU - Chen, Jie
AU - Gan, Ming Gang
AU - Cai, Tao
AU - Tu, Xu Yan
PY - 2006/6
Y1 - 2006/6
N2 - Particle swarm optimizer (PSO) exhibits good performance for optimization problems. However, there is little analysis about the kinetic characteristic, parameter selection and the situation where algorithm falls into stagnate to cause premature convergence. In the paper, the kinetic characteristic of three models of PSO (Gbest, Pbest, Common model) are analyzed. The largest covering space (LCS) of the Gbest model and the Pbest model are deduced without new information. Furthermore, under the condition that the Lipschitz constraint is reduced, the sufficient conditions for asymptotic stability of parameters are proved. And the inertia weight ω value is enhanced to (-1, 1).
AB - Particle swarm optimizer (PSO) exhibits good performance for optimization problems. However, there is little analysis about the kinetic characteristic, parameter selection and the situation where algorithm falls into stagnate to cause premature convergence. In the paper, the kinetic characteristic of three models of PSO (Gbest, Pbest, Common model) are analyzed. The largest covering space (LCS) of the Gbest model and the Pbest model are deduced without new information. Furthermore, under the condition that the Lipschitz constraint is reduced, the sufficient conditions for asymptotic stability of parameters are proved. And the inertia weight ω value is enhanced to (-1, 1).
KW - Asymptotic stability
KW - Lipschitz constraint
KW - Particle swarm optimizer (PSO)
KW - Sufficient condition
KW - The largest covering space (LCS)
UR - http://www.scopus.com/inward/record.url?scp=33745744858&partnerID=8YFLogxK
M3 - Article
AN - SCOPUS:33745744858
SN - 0254-4156
VL - 32
SP - 368
EP - 377
JO - Zidonghua Xuebao/Acta Automatica Sinica
JF - Zidonghua Xuebao/Acta Automatica Sinica
IS - 3
ER -