Acoustic Response of an Isotropic Beam under Axially Variable Loads Using Ritz and Rayleigh Integral Methods

dc.contributor.authorSomi Naidu, S.N.
dc.contributor.authorJeyaraj, J.
dc.contributor.authorMailan Chinnapandi, L.B.
dc.contributor.authorReddi Chintapalli, V.S.N.R.
dc.date.accessioned2026-02-04T12:28:35Z
dc.date.issued2022
dc.description.abstractVibro-acoustic response of an isotropic beam under the action of variable axial loads (VALs), is presented in the study. Effects of six different types of VALs and three types of end conditions on buckling, free vibration and sound radiation characteristics are investigated. Static buckling and free vibration behaviours using shear and normal deformable theorem and Ritz method. However, the forced vibration response is evaluated using modal superposition method and the acoustic radiation characteristics are obtained using Rayleigh integral. The nature of variation of VALs and end conditions are influencing buckling and free vibration characteristics remarkably. Results indicate that the acoustic response is highly sensitive to the nature of VAL and intensity of the VAL. In general, sound power at resonance decreases when the magnitude of VAL is increased. © © 2022 S.N. Balireddy et al.
dc.identifier.citationArchives of Acoustics, 2022, 47, 1, pp. 97-112
dc.identifier.issn1375075
dc.identifier.urihttps://doi.org/10.24425/aoa.2022.140736
dc.identifier.urihttps://idr.nitk.ac.in/handle/123456789/22796
dc.publisherPolska Akademia Nauk
dc.subjectAcoustic generators
dc.subjectAcoustic properties
dc.subjectAcoustic wave propagation
dc.subjectAxial loads
dc.subjectRadiation effects
dc.subjectAcoustic response
dc.subjectEnd conditions
dc.subjectIsotropic beams
dc.subjectRadiation characteristics
dc.subjectRayleigh integral method
dc.subjectRitz methods
dc.subjectSound radiations
dc.subjectVariable axial load
dc.subjectVariable loads
dc.subjectVibration
dc.subjectBuckling
dc.titleAcoustic Response of an Isotropic Beam under Axially Variable Loads Using Ritz and Rayleigh Integral Methods

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