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Robust turbine blade optimization in the face of real geometric variations

Robust turbine blade optimization in the face of real geometric variations
Robust turbine blade optimization in the face of real geometric variations
Because of manufacturing variations, no real turbine blade exactly conforms to its nominal geometry. Even minimal deviations are known to affect aerodynamic performance, blade temperatures, and blade lifespan negatively. Rather than conventional deterministic design with its costly adherence to strict control of tolerance limits, robust design optimization aims to incorporate inevitable variations into the design process itself, so that both performance mean and scatter can be optimized simultaneously. Such a workflow is presented and applied in this paper to aerodynamically optimize an industrial turbine rotor blade against realistic manufacturing variations. A set of digitized three-dimensional laser scans from two turbofan engines forms the core of this study. On the basis of these deviations, the approach uses high-fidelity geometric models, nonintrusive uncertainty quantification, and efficient robust optimization with constraints to effectively locate Pareto-optimal designs. One selected robust blade is validated and shown to be desensitized to the observed manufacturing variability. The underlying measurement data are crucial to obtain realistic results and, as a consequence, are vital to design real robust turbine blades.
0748-4658
1479-1493
Kamenik, Jan
6a80b527-28d9-492c-9e50-91b4000c881b
Voutchkov, Ivan
16640210-6d07-49cc-aebd-28bf89c7ac27
Toal, David
dc67543d-69d2-4f27-a469-42195fa31a68
Keane, Andy J.
26d7fa33-5415-4910-89d8-fb3620413def
Högner, Lars
55489b20-4d3d-442b-94e0-560f55e7c408
Meyer, Marcus
c240eafe-6ff2-4862-abc2-e531ef4a5549
Bates, Ron
1a02ebfa-30e4-4570-a7b8-21006d37b01c
Kamenik, Jan
6a80b527-28d9-492c-9e50-91b4000c881b
Voutchkov, Ivan
16640210-6d07-49cc-aebd-28bf89c7ac27
Toal, David
dc67543d-69d2-4f27-a469-42195fa31a68
Keane, Andy J.
26d7fa33-5415-4910-89d8-fb3620413def
Högner, Lars
55489b20-4d3d-442b-94e0-560f55e7c408
Meyer, Marcus
c240eafe-6ff2-4862-abc2-e531ef4a5549
Bates, Ron
1a02ebfa-30e4-4570-a7b8-21006d37b01c

Kamenik, Jan, Voutchkov, Ivan, Toal, David, Keane, Andy J., Högner, Lars, Meyer, Marcus and Bates, Ron (2018) Robust turbine blade optimization in the face of real geometric variations. Journal of Propulsion and Power, 34 (6), 1479-1493. (doi:10.2514/1.B37091).

Record type: Article

Abstract

Because of manufacturing variations, no real turbine blade exactly conforms to its nominal geometry. Even minimal deviations are known to affect aerodynamic performance, blade temperatures, and blade lifespan negatively. Rather than conventional deterministic design with its costly adherence to strict control of tolerance limits, robust design optimization aims to incorporate inevitable variations into the design process itself, so that both performance mean and scatter can be optimized simultaneously. Such a workflow is presented and applied in this paper to aerodynamically optimize an industrial turbine rotor blade against realistic manufacturing variations. A set of digitized three-dimensional laser scans from two turbofan engines forms the core of this study. On the basis of these deviations, the approach uses high-fidelity geometric models, nonintrusive uncertainty quantification, and efficient robust optimization with constraints to effectively locate Pareto-optimal designs. One selected robust blade is validated and shown to be desensitized to the observed manufacturing variability. The underlying measurement data are crucial to obtain realistic results and, as a consequence, are vital to design real robust turbine blades.

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Accepted/In Press date: 3 July 2018
e-pub ahead of print date: 28 September 2018
Published date: November 2018

Identifiers

Local EPrints ID: 425045
URI: http://eprints.soton.ac.uk/id/eprint/425045
ISSN: 0748-4658
PURE UUID: 440a5c40-121c-4998-bdaa-a7151f638f5d
ORCID for David Toal: ORCID iD orcid.org/0000-0002-2203-0302
ORCID for Andy J. Keane: ORCID iD orcid.org/0000-0001-7993-1569

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Date deposited: 09 Oct 2018 16:30
Last modified: 16 Mar 2024 03:55

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Contributors

Author: Jan Kamenik
Author: Ivan Voutchkov
Author: David Toal ORCID iD
Author: Andy J. Keane ORCID iD
Author: Lars Högner
Author: Marcus Meyer
Author: Ron Bates

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