Computers and Concrete

Volume 36, Number 4, 2025, pages 431-443

DOI: 10.12989/cac.2025.36.4.431

Stability analysis of FG sandwich beams under various boundary conditions via refined integral theory

Fouad Bourada , Lemya Hanifi Hachemi Amar , Abdelhakim Kaci , Abdelmoumen Anis Bousahla , Mofareh Hassan Ghazwani , Abdelouahed Tounsi , Kouider Halim Benrahou , Hind Albalawi

Abstract

This work investigates the buckling analysis of isotropic and sandwich beams under various boundary conditions based on a new refined trigonometric shear deformation theory. This theory includes indeterminate integral variables in which any shear correction factor is not used, even less than the conventional theory of first shear strain (FSDT). The governing equations and boundary conditions are obtained by applying the virtual displacements principle. Galerkin's approach is utilized for FG sandwich beams with three different boundary conditions to solve the buckling problem for different boundary conditions. A detailed numerical study is carried out to examine the influence of power-law index, span-to-depth ratio, side-to-thickness ratio, and boundary conditions on the buckling response of isotropic and FGM sandwich beams. A good agreement between the results obtained and the available solutions of existing shear deformation theories demonstrates the proposed theory's precision.

Key Words

buckling sandwich beams; functionally graded materials; new refined shear deformation theory; various boundary conditions

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