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Aircraft de-icing using time-reversed guided waves

Aircraft de-icing using time-reversed guided waves
Aircraft de-icing using time-reversed guided waves
The passage of elastic waves in layered structures gives rise to interfacial stresses that can cause delamination. Whilst usually undesirable, this can be exploited to remove unwanted accretions from a substrate, such as ice from an aircraft wing. High amplitude transient waves, such as those induced by electro-expulsive de-icing systems, have proved effective, although their range is limited in part due to pulses spreading out with propagation distance from the actuator. In this paper, the phenomenon of wave dispersion which causes this effect is exploited through time reversality to focus waves both spatially and temporally and hence amplify the peak response at a chosen position. Harmonic finite element analysis is first undertaken to determine the wave bearing characteristics of a simplified representation of a wing leading edge. Transient analysis is then performed on the structure with an attached ice layer to focus disturbances of bandwidths up to 50 kHz at different chosen points. The amplitude of the peak shear stress between the ice and substrate is bandwidth dependent and predicted to be up to 30 times higher than due to a comparable pulse input. Predicted peak accelerations are successfully validated experimentally for a limited bandwidth of 10 kHz.
guided waves, focussing, time reversal, transient vibration, ice removal
0001-1452
Clarke, Thomas
8686189f-1457-43a2-964e-12b861bc0b75
Waters, Timothy
348d22f5-dba1-4384-87ac-04fe5d603c2f
Stothers, Ian
99f8084d-a976-414a-97fe-89c115668e49
Raffaele, Davide
8a03166d-36ef-4b27-98ce-dfb57eb2237d
Clarke, Thomas
8686189f-1457-43a2-964e-12b861bc0b75
Waters, Timothy
348d22f5-dba1-4384-87ac-04fe5d603c2f
Stothers, Ian
99f8084d-a976-414a-97fe-89c115668e49
Raffaele, Davide
8a03166d-36ef-4b27-98ce-dfb57eb2237d

Clarke, Thomas, Waters, Timothy, Stothers, Ian and Raffaele, Davide (2025) Aircraft de-icing using time-reversed guided waves. AIAA Journal. (In Press)

Record type: Article

Abstract

The passage of elastic waves in layered structures gives rise to interfacial stresses that can cause delamination. Whilst usually undesirable, this can be exploited to remove unwanted accretions from a substrate, such as ice from an aircraft wing. High amplitude transient waves, such as those induced by electro-expulsive de-icing systems, have proved effective, although their range is limited in part due to pulses spreading out with propagation distance from the actuator. In this paper, the phenomenon of wave dispersion which causes this effect is exploited through time reversality to focus waves both spatially and temporally and hence amplify the peak response at a chosen position. Harmonic finite element analysis is first undertaken to determine the wave bearing characteristics of a simplified representation of a wing leading edge. Transient analysis is then performed on the structure with an attached ice layer to focus disturbances of bandwidths up to 50 kHz at different chosen points. The amplitude of the peak shear stress between the ice and substrate is bandwidth dependent and predicted to be up to 30 times higher than due to a comparable pulse input. Predicted peak accelerations are successfully validated experimentally for a limited bandwidth of 10 kHz.

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De-icing paper review clean captions - Accepted Manuscript
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More information

Accepted/In Press date: 1 March 2025
Additional Information: © 2025 American Institute of Aeronautics and Astronautics
Keywords: guided waves, focussing, time reversal, transient vibration, ice removal

Identifiers

Local EPrints ID: 499380
URI: http://eprints.soton.ac.uk/id/eprint/499380
ISSN: 0001-1452
PURE UUID: a45a6191-7188-42a5-8c79-9a3a426b800a
ORCID for Davide Raffaele: ORCID iD orcid.org/0000-0001-9131-7262

Catalogue record

Date deposited: 18 Mar 2025 17:41
Last modified: 18 Apr 2025 04:01

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Contributors

Author: Thomas Clarke
Author: Timothy Waters
Author: Ian Stothers
Author: Davide Raffaele ORCID iD

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