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dc.contributor.author
 hal.structure.identifier
BALMES, Etienne
86289 Laboratoire Procédés et Ingénierie en Mécanique et Matériaux [PIMM]
dc.contributor.author
 hal.structure.identifier
REBILLAT, Marc
86289 Laboratoire Procédés et Ingénierie en Mécanique et Matériaux [PIMM]
dc.contributor.author
 hal.structure.identifier
ARLAUD, Elodie
86289 Laboratoire Procédés et Ingénierie en Mécanique et Matériaux [PIMM]
dc.date.accessioned2016
dc.date.available2016
dc.date.issued2016
dc.date.submitted2016
dc.identifier.urihttp://hdl.handle.net/10985/10854
dc.description.abstractIt is proposed to analyze the forced response of periodic structures using a 2D Fourier transform using continuous time and discrete space. The simple example of compression waves is used to show that this response can be used to define poles in the wavenumber domain corresponding to evanescent waves or poles in the frequency domain corresponding to damped periodic modes. Link with classical computational methods based on FEM models of cells was done for both the periodic solution and wave based approach (SAFE, WFE). Two examples are analyzed in more detail: a simple train track model exhibiting a band-gap and the more complex case of a honeycomb panel where cell wall bending occurs within the band of interest.
dc.language.isoen
dc.publisherSociété Française d'Acoustique
dc.rightsPre-print
dc.subjectWaves, damping, evanescence
dc.titleWave damping and evanescence: how to combine the spatial and temporal visions of the same problem? 1
dc.typdocCommunication avec acte
dc.localisationCentre de Paris
dc.subject.halSciences de l'ingénieur: Mécanique: Vibrations
dc.subject.halSciences de l'ingénieur: Traitement du signal et de l'image
ensam.audienceInternationale
ensam.conference.titleCFA / VISHNO 2016
ensam.conference.date2016-04-11
ensam.countryFrance
ensam.title.proceedingCFA / VISHNO 2016
ensam.page1-7
ensam.cityLe Mans
ensam.peerReviewingNon
ensam.invitedCommunicationNon
ensam.proceedingOui
hal.identifierhal-01325038
hal.version1
hal.submission.permittedupdateMetadata
hal.statusaccept


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