Post-buckling analysis of composite plates containing embedded delaminations with arbitrary shape by using higher order shear deformation theory

The compressive post-buckling behavior of composite laminates containing embedded delamination with arbitrary shape is investigated analytically. For modeling the embedded delamination, the laminate is divided into three smaller regions. The higher order shear deformation theory is implemented and t...

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Bibliographic Details
Published in:Composite structures 2012-02, Vol.94 (3), p.1243-1249
Main Authors: Ovesy, H.R., Taghizadeh, M., Kharazi, M.
Format: Article
Language:English
Subjects:
Accuracy
Computer programs
Delaminating
Embedded delaminations
Higher order shear deformation theory
Laminated plates
Laminates
Mathematical analysis
Mathematical models
Post-buckling
Reduction
Shear deformation
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Summary:The compressive post-buckling behavior of composite laminates containing embedded delamination with arbitrary shape is investigated analytically. For modeling the embedded delamination, the laminate is divided into three smaller regions. The higher order shear deformation theory is implemented and the formulation is based on the Rayleigh–Ritz approximation technique by the application of the simple/complete polynomial series for each region. The nonlinear equilibrium equations, which are achieved through the application of the principle of Minimum Potential Energy, are solved by employing the Newton–Raphson iterative procedure. Some interesting results are obtained and compared with those achieved by the finite element method of analysis using ANSYS commercial software. A good agreement is seen to exist between the results. This is while for a given level of accuracy in the results, ANSYS requires a markedly larger number of degrees of freedom compared to that needed by the developed method. Moreover, a considerable reduction in the load carrying capacity of laminate is noticed due to the presence of delamination.
ISSN:0263-8223
1879-1085
DOI:10.1016/j.compstruct.2011.11.011