4.4 Article

Analysis and design of laminated composite beams based on a refined higher-order theory

期刊

JOURNAL OF COMPOSITE MATERIALS
卷 56, 期 19, 页码 2963-2978

出版社

SAGE PUBLICATIONS LTD
DOI: 10.1177/00219983221097175

关键词

composite beams; higher-order shear theory; integral solution; analog equation method; differential evolution; failure criteria

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This work presents a new analysis and design methodology for laminated composite beams. It formulates the problem for both symmetric and antisymmetric ply-stacking configurations based on a refined higher-order shear deformation theory. The solution is obtained using the Analog Equation Method (AEM), and the design process employs the Differential Evolution (DE) metaheuristic optimization algorithm. Numerical examples demonstrate the applicability and effectiveness of the proposed methodology. The results indicate the importance of aligning the principal material orientation with the longitudinal axis for minimizing deflection and the superior robustness of Hashin's failure criterion in the strength optimization problem.
In this work, a new analysis and design methodology of laminated composite beams is presented. The problem is formulated for both symmetric and antisymmetric ply-stacking configurations, based on a refined higher-order shear deformation theory. The solution is obtained using the Analog Equation Method (AEM) while the design process is based on the Differential Evolution (DE) metaheuristic optimization algorithm, using both displacement and strength-related objective functions. Numerical examples are presented, demonstrating the applicability and effectiveness of the proposed analysis and design methodology. The results indicate that to minimize the deflection of an orthotropic laminated beam the principal material orientation must coincide with the longitudinal axis of the beam. Moreover, for the strength optimization problem, the Tsai-Wu failure criterion proved to be numerically unstable, returning very large negative values for seemingly indifferent configurations. Conversely, Hashin's criterion manifests robustness during the optimization process ensuring efficacious design.

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