The BEM For Buckling Analysis Of Viscoelastic
Plates Modelled With Fractional Derivatives
Author(s)
J. T. Katsikadelis & N. G. Babouskos
Abstract
In this paper the buckling of viscoelastic plates is studied. The constitutive
equations of the viscoelastic material are expressed in differential form using
fractional derivatives. The proposed analysis is illustrated with the fractional
Kelvin-Voigt and fractional Standard solid models. Plates of arbitrary shape with
any type of boundary conditions under interior and edge conservative membrane
loads are considered. The principle of the analog equation is applied to convert
the original equation into a plate equation (biharmonic) under a fictitious load.
Subsequent application of the BEM enables the spatial discretization resulting
thus an initial value problem for the values of the fictitious load, which is a
system of linear Fractional Differential Equations (FDEs) with respect to time.
Using a property of the Mittag-Leffler function a dynamic criterion is established
and the eigenvalue problem for the evolution equations is converted into an
eigenvalue problem of linear algebra, which permits the evaluation of the
buckling loads of the viscoelastic plate. Several plate problems are studied and
interesting conclusions on the effect of viscoelasticity on bucking of thin plates
are drawn.
Keywords: thin plates, viscoelastic, fractional derivative models, buckling,
boundary element method, analog equation method.
1 Introduction
The buckling of viscoelastic structures modelled with integral or integer order
differential constitutive equations has been investigated by several authors [1–3].
There are papers dealing with the stability of viscoelastic beams [4–7] and
viscoelastic plates under conservative loads [8–10] using such models. In the last
Keywords
thin plates, viscoelastic, fractional derivative models, buckling,
boundary element method, analog equation method
Related Book
Other papers in this volume
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