A variationally and asymptotically consistent theory is developed in order to derive the
governing equations of anisotropic thin-walled beams with closed sections. The theory is …

This paper focuses on the formulation of the dynamic problem of laminated composite thick-
and thin-walled, single-cell beams of arbitrary cross-section and on the investigation of their …

This paper presents a stochastic approach to study the natural frequencies of thin-walled
laminated composite beams with spatially varying matrix cracking damage in a multi-scale …

Several results concerning the refined theory of thin-walled beams of arbitrary closed cross-
section incorporating non-classical effects are presented. These effects are related both with …

The equations of motion for the free vibration analysis of anisotropic thin-walled closed-
section beams are derived using a variational asymptotic approach and Hamilton's principle …

An asymptotically exact methodology, based on geometrically nonlinear, three-dimensional
elasticity, is presented for analysis of prismatic, nonhomogeneous, anisotropic beams. The …

This paper presents a finite element cross-sectional beam analysis capable of capturing
transverse shear effects. The approach uses the variational-asymptotic method and can …

There is no lack of composite beam theories. Quite to the contrary, there might be too many
of them. Different approaches, notation, etc., are used by the authors of those theories, so it …

Within the framework of an existing anisotropic thin-walled beam model, a number of non-
classical effects are further incorporated and the model thereby developed is validated …

A generalized Vlasov theory for composite beams with arbitrary geometric and material
sectional properties is developed based on the variational asymptotic beam sectional …