4.7 Article

A multi-surrogate approximation method for metamodeling

Journal

ENGINEERING WITH COMPUTERS
Volume 27, Issue 2, Pages 139-153

Publisher

SPRINGER
DOI: 10.1007/s00366-009-0173-y

Keywords

Metamodeling; Multivariate polynomial; Radial basis functions; Kriging; Bayesian neural network; Gaussian mixture model

Funding

  1. Natural Science and Engineering Research Council (NSERC) of Canada

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Metamodeling methods have been widely used in engineering applications to create surrogate models for complex systems. In the past, the input-output relationship of the complex system is usually approximated globally using only a single metamodel. In this research, a new metamodeling method, namely multi-surrogate approximation (MSA) metamodeling method, is developed using multiple metamodels when the sample data collected from different regions of the design space are of different characteristics. In this method, sample data are first classified into clusters based on their similarities in the design space, and a local metamodel is identified for each cluster of the sample data. A global metamodel is then built using these local metamodels considering the contributions of these local metamodels in different regions of the design space. Compared with the traditional approach of global metamodeling using only a single metamodel, this MSA metamodeling method can improve the modeling accuracy considerably. Applications of this metamodeling method have also been demonstrated in this research.

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