2006
DOI: 10.1098/rspa.2006.1679
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Optimization using surrogate models and partially converged computational fluid dynamics simulations

Abstract: Efficient methods for global aerodynamic optimization using computational fluid dynamics simulations should aim to reduce both the time taken to evaluate design concepts and the number of evaluations needed for optimization. This paper investigates methods for improving such efficiency through the use of partially converged computational fluid dynamics results. These allow surrogate models to be built in a fraction of the time required for models based on converged results. The proposed optimization methodolog… Show more

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Cited by 159 publications
(124 citation statements)
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References 31 publications
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“…If the correction process is simpler than f e , then we can expect predictions based on a large quantity of cheap data with a simple correction to be more accurate than predictions based on a small quantity of expensive data. This simple form of combining multi-fidelity analyses has be used by Leary et al [52] for finite element analyses using different mesh sizes and by Forrester et al [20] for combining CFD of varying levels of convergence.…”
Section: Multi-fidelity Analysismentioning
confidence: 99%
See 1 more Smart Citation
“…If the correction process is simpler than f e , then we can expect predictions based on a large quantity of cheap data with a simple correction to be more accurate than predictions based on a small quantity of expensive data. This simple form of combining multi-fidelity analyses has be used by Leary et al [52] for finite element analyses using different mesh sizes and by Forrester et al [20] for combining CFD of varying levels of convergence.…”
Section: Multi-fidelity Analysismentioning
confidence: 99%
“…As when dealing with constrained surrogates, it is assumed that these models are independent (though it is also possible to build correlated models by using co-Kriging, as per section 3.7.2). The Gaussian processes have means y 1 (x) and y 2 (x) (from equation (20)), and variances s 2 1 (x) and s 2 2 (x) (from equation (22)). These values may then be used to construct a two dimensional Gaussian probability density function for the predicted responses of the form where it is made explicitly clear that y 1 (x), s 2 1 (x), y 2 (x) and s 2 2 (x) are all functions of the location at which an estimate is being sought.…”
Section: Multi-objective Expected Improvementmentioning
confidence: 99%
“…A correlation coefficient [73] r 2 is introduced to assess the accuracy of the kriging, GEK, and WGEK models for the sum-square functions of varying dimensions:…”
Section: High-dimensional Analytical Test Casementioning
confidence: 99%
“…Techniques for achieving this are widely described in literature, e.g. by Forrester et al 12,13 and Jones et al 14 There is also a wide choice in global optimization algorithms, two promising techniques are genetic algorithms and particle swarm optimization, see e.g. Green and Cheng 15 and Venter and SobieszczanskiSobieski.…”
Section: Xml Iges …mentioning
confidence: 99%