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A sequential metamodel-based method for structural optimization under uncertainty
DOI:10.1016/j.istruc.2020.04.009.png)
Abstract
En 中文
Optimization under uncertainty (OUU) provides robust optimal design solutions for real engineering problems considering uncertainties. These OUU problems involves a costly inner loop uncertainty quantification, involving a computation-intensive numerical solver for large-scale real systems with significantly higher degrees of freedom. The current work is aimed at reducing this cost of computation in OUU. To this end, a sequential polynomial chaos expansion (PCE) and kriging based metamodel is used. This metamodel is later adopted to substitute the actual expensive true numerical model solver in the uncertainty analysis computation phase. Particle swarm optimization (PSO) is used for optimization, leveraging on the properties of stochastic search. The effectiveness of PCE-kriging metamodel combined with PSO is demonstrated for optimization of two transmission towers. It has been observed that the proposed metamodel-based approach for OUU of a 244 member large-scale tower provides significantly faster and accurate solutions.
Keywords:
Optimization under uncertainty
Metamodel
Polynomial chaos expansion
Kriging
Particle swarm optimization
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Cited Papers
Physical systems with random uncertainties: Chaos representations with arbitrary probability measure

