Interlaminar stress analysis of laminated composite beams according to global higher-order deformation theories
By H. Matsunaga. 2002
67 citations recorded by the source corpus.
Subfields: Civil and Structural Engineering, Mechanics of Materials
View Paper: https://www.semanticscholar.org/paper/edd1a67191eb6c2331027454611e4ddfc3d9defb
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Civil and Structural Engineering
- Erasmo Carrera
- M. Filippi
- Enrico Zappino
- S. Belouettar
- Gaetano Giunta
- Alfonso Pagani
- Anita Catapano
- Marco Petrolo
In Mechanics of Materials
- Erasmo Carrera
- M. Filippi
- Enrico Zappino
- S. Belouettar
- Gaetano Giunta
- Alfonso Pagani
- Anita Catapano
- Marco Petrolo
Citations in the corpus
- Refined dynamic stiffness elements applied to free vibration analysis of generally laminated composite beams with arbitrary boundary conditions (2014, unknown): “Some more refined models have been presented by Surana and Nguyen [8] and Matsunaga [9], where Lagrange polynomials and power series of the depth coordinate z are used for describing accurately the shear transverse stress distribution of composite beams.”
- Static analysis of laminated beams via a unified formulation (2011, background): “Matsunaga [11] presented a global higher-order theory to compute displacements and stresses in composite beams subjected to transverse loadings.”
- Analytical Solution of Two-Layer Beam Taking into account Interlayer Slip and Shear Deformation (2007, methodology): “To improve the accuracy of the transverse stress prediction, non-classical higher-order shear-deformable iterative models have been proposed [Gorik 2003, Matsunaga 2002, Piskunov and Grinevitskii 2004, Soldatos and Watson 1997].”
- Free vibration analysis of laminated beam by polynomial, trigonometric, exponential and zig-zag theories (2014, background): “The coefficients of the linear terms in equation (1), ðyÞ and ðyÞ, correspond to uy2 and uy3 in equations (7) and (8).”