2018
DOI: 10.1016/j.ast.2018.03.030
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Statistical evaluation of performance impact of manufacturing variability by an adjoint method

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Cited by 46 publications
(17 citation statements)
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“…33 This approach is closely similar to Principal Component Analysis (PCA). 2,9,1516,2931 The K–L expansion of truncated Normal random fields can be generalized from that of Normal random fields obtained by Mercer’s theorem. 34 For the random fields ev(s,ω), the K–L expansion iswhere λi denotes the geometric variability attributable to the i -th mode and ϕi(s) denotes the normalized geometric mode shape.…”
Section: Modeling Geometric Variations Caused By Manufacturing Errorsmentioning
confidence: 99%
See 3 more Smart Citations
“…33 This approach is closely similar to Principal Component Analysis (PCA). 2,9,1516,2931 The K–L expansion of truncated Normal random fields can be generalized from that of Normal random fields obtained by Mercer’s theorem. 34 For the random fields ev(s,ω), the K–L expansion iswhere λi denotes the geometric variability attributable to the i -th mode and ϕi(s) denotes the normalized geometric mode shape.…”
Section: Modeling Geometric Variations Caused By Manufacturing Errorsmentioning
confidence: 99%
“…33 This approach is closely similar to Principal Component Analysis (PCA). 2,9,[15][16][29][30][31] The K-L expansion of truncated Normal random fields can be generalized from that of Normal random fields obtained by Mercer's theorem. 34 For the random fields e v ðs,ωÞ, the K-L expansion is…”
Section: Dimensionality Reduction Model For Describing Geometric Vari...mentioning
confidence: 99%
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“…Engels-Putzka et al 23 used the IMC model to estimate the mass flow rate, total-pressure ratio and total-temperature ratio in the two-stage Darmstadt Transonic Compressor using the TRACE flow and adjoint solver developed at DLR for use in robust design. Luo et al 24 adopted a similar approach of using the adjoint and higher order sensitivities to approximately evaluate the aerodynamic performance of a turbine subject to manufacturing variability using Taylor expansion. The authors used a continuous adjoint approach based on inviscid Euler equations to obtain the adjoint sensitivity and Hessian solutions.…”
Section: Introductionmentioning
confidence: 99%