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contributor authorM. D. Rao
contributor authorM. J. Crocker
date accessioned2017-05-08T23:34:11Z
date available2017-05-08T23:34:11Z
date copyrightOctober, 1990
date issued1990
identifier issn1048-9002
identifier otherJVACEK-28795#444_1.pdf
identifier urihttp://yetl.yabesh.ir/yetl/handle/yetl/107805
description abstractA theoretical model to study the flexural vibration of a bonded lap joint system is described in this paper. First, equations of motion at the joint region are derived using a differential element approach. The transverse displacements of the upper and lower beam are considered to be different. The adhesive is assumed to be linearly viscoelastic and the widely used Kelvin-Voight model is used to represent the viscoelastic behavior of the adhesive. The shear force at the interface between the adhesive and the beam is obtained from the simple bending motion equations of the two beams. The resulting equations of motion are combined with the equations of transverse vibration of the beams in the unjointed regions. These are later solved as a boundary value problem to obtain the eigenvalues and eigenvectors of the system. The model can be used to predict the natural frequencies, modal damping ratios, and mode shapes of the system for free vibration. Good agreement between numerical and experimental results was obtained for a system of graphite epoxy beams lap-jointed by an epoxy adhesive.
publisherThe American Society of Mechanical Engineers (ASME)
titleAnalytical and Experimental Study of the Vibration of Bonded Beams With a Lap Joint
typeJournal Paper
journal volume112
journal issue4
journal titleJournal of Vibration and Acoustics
identifier doi10.1115/1.2930127
journal fristpage444
journal lastpage451
identifier eissn1528-8927
keywordsVibration
keywordsEquations of motion
keywordsAdhesives
keywordsEpoxy adhesives
keywordsEigenvalues
keywordsEquations
keywordsFree vibrations
keywordsFrequency
keywordsGraphite
keywordsShapes
keywordsForce
keywordsShear (Mechanics)
keywordsViscoelasticity
keywordsDamping AND Boundary-value problems
treeJournal of Vibration and Acoustics:;1990:;volume( 112 ):;issue: 004
contenttypeFulltext


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