A. Sayyad, Y. Ghugal, Bending, buckling and free vibration of laminated composite and sandwich beams: A critical review of literature, Composite Structures, Vol. 171, 03/01, 2017.
 K. M. Liew, Z. Z. Pan, L. W. Zhang, An overview of layerwise theories for composite laminates and structures, Development, numerical implementation and application, Vol. 216, pp. 240-259, 5/15, 2019.
 R. K. Binia, K. Smitha, Engineering applications of laminated composites and various theories used for their response analysis, in Proceeding of, CRC Press, pp. 67.
 S. P. Timoshenko, LXVI. On the correction for shear of the differential equation for transverse vibrations of prismatic bars, The London, Edinburgh, and Dublin Philosophical Magazine and Journal of Science, Vol. 41, No. 245, pp. 744-746, 1921.
 J. N. Reddy, A simple higher-order theory for laminated composite plates, 1984.
 G. Shi, G. Z. Voyiadjis, A sixth-order theory of shear deformable beams with variational consistent boundary conditions, Journal of Applied Mechanics, Vol. 78, No. 2, 2011.
 S. A. Ambartsumyan, On theory of bending plates, Izv Otd Tech Nauk AN SSSR, Vol. 5, No. 5, 1958.
 M. Touratier, An efficient standard plate theory, International journal of engineering science, Vol. 29, No. 8, pp. 901-916, 1991.
 K. Soldatos, A transverse shear deformation theory for homogeneous monoclinic plates, Acta Mechanica, Vol. 94, No. 3-4, pp. 195-220, 1992.
 M. Karama, K. Afaq, S. Mistou, Mechanical behaviour of laminated composite beam by the new multi-layered laminated composite structures model with transverse shear stress continuity, International Journal of solids and structures, Vol. 40, No. 6, pp. 1525-1546, 2003.
 S. Akavci, Buckling and free vibration analysis of symmetric and antisymmetric laminated composite plates on an elastic foundation, Journal of Reinforced Plastics and Composites, Vol. 26, No. 18, pp. 1907-1919, 2007.
 C. H. Thai, A. Ferreira, S. P. A. Bordas, T. Rabczuk, H. Nguyen-Xuan, Isogeometric analysis of laminated composite and sandwich plates using a new inverse trigonometric shear deformation theory, European Journal of Mechanics-A/Solids, Vol. 43, pp. 89-108, 2014.
 A. S. Sayyad, Y. M. Ghugal, R. Borkar, Flexural analysis of fibrous composite beams under various mechanical loadings using refined shear deformation theories, Composites: Mechanics, Computations, Applications: An International Journal, Vol. 5, No. 1, 2014.
 Z. Kheladi, S. M. Hamza-Cherif, M. Ghernaout, Free vibration analysis of variable stiffness laminated composite beams, Mechanics of Advanced Materials and Structures, pp. 1-28, 2020.
 J. N. Reddy, 2003, Mechanics of laminated composite plates and shells: theory and analysis, CRC press,
 P. Heyliger, J. Reddy, A higher order beam finite element for bending and vibration problems, Journal of sound and vibration, Vol. 126, No. 2, pp. 309-326, 1988.
 A. Żak, M. Krawczuk, Certain numerical issues of wave propagation modelling in rods by the Spectral Finite Element Method, Finite Elements in Analysis and Design, Vol. 47, No. 9, pp. 1036-1046, 2011.
 C. Willberg, S. Duczek, J. V. Perez, D. Schmicker, U. Gabbert, Comparison of different higher order finite element schemes for the simulation of Lamb waves, Computer methods in applied mechanics and engineering, Vol. 241, pp. 246-261, 2012.
 L. P. R. Almeida, H. M. Souza Santana, F. C. Da Rocha, Analysis of High-order Approximations by Spectral Interpolation Applied to One-and Two-dimensional Finite Element Method, Journal of Applied and Computational Mechanics, Vol. 6, No. 1, pp. 145-159, 2020.
 N. Pagano, Exact solutions for composite laminates in cylindrical bending, Journal of composite materials, Vol. 3, No. 3, pp. 398-411, 1969.
 G. Giunta, F. Biscani, S. Belouettar, A. Ferreira, E. Carrera, Free vibration analysis of composite beams via refined theories, Composites Part B: Engineering, Vol. 44, No. 1, pp. 540-552, 2013.
 J. Reddy, Energy and variational principles in applied mechanics, 1984.
 C. Pozrikidis, 2005, Introduction to finite and spectral element methods using MATLAB, CRC Press.