H.T. Thai, S.E. Kim, A review of theories for the modeling and analysis of functionally graded plates and shells, Composite Structures, 128 (2015) 70-86.
 E. Reissner, The effect of transverse shear deformation on the bending of elastic plates, J. appl. Mech., (1945) 69-77.
 R.D. Mindlin, Influence of rotatory inertia and shear on flexural motions of isotropic, elastic plates, J. appl. Mech., 18 (1951) 31-38.
 B. Shariat, M. Eslami, Buckling of functionally graded plates under in plane compressive loading based on the first order plate theory, in: Proceeding of the Fifth International Conference on Composite Science and Technology. Sharjah, UAE, 2005.
 M. Mohammadi, A. Saidi, E. Jomehzadeh, A novel analytical approach for the buckling analysis of moderately thick functionally graded rectangular plates with two simply-supported opposite edges, Proceedings of the Institution of Mechanical Engineers, Part C: Journal of Mechanical Engineering Science, 224(9) (2010) 1831-1841.
 J. Reddy, D. Robbins, Theories and computational models for composite laminates, Applied mechanics reviews, 47(6) (1994) 147-169.
 B.S. Shariat, M. Eslami, Buckling of thick functionally graded plates under mechanical and thermal loads, Composite Structures, 78(3) (2007) 433-439.
 M. Najafizadeh, H. Heydari, Higher-Order Theory For Bucklng of Functionally Graded Circular Plates, AIAA journal, 45(6) (2007) 1153-1160.
 M. Bodaghi, A. Saidi, Levy-type solution for buckling analysis of thick functionally graded rectangular plates based on the higher-order shear deformation plate theory, Applied Mathematical Modelling, 34(11) (2010) 3659- 3673.
 M. Najafizadeh, H. Heydari, An exact solution for buckling of functionally graded circular plates based on higher order shear deformation plate theory under uniform radial compression, International Journal of Mechanical Sciences, 50(3) (2008) 603-612.
 T. Kant, A critical review and some results of recently developed refined theories of fiber-reinforced laminated composites and sandwiches, Composite Structures, 23(4) (1993) 293-312.
 R.P. Shimpi, Refined plate theory and its variants, AIAA journal, 40(1) (2002) 137-146.
 M.S. Ahmed Houari, S. Benyoucef, I. Mechab, A. Tounsi, E.A. Adda Bedia, Two-variable refined plate theory for thermoelastic bending analysis of functionally graded sandwich plates, Journal of Thermal Stresses, 34(4) (2011) 315-334.
 S. Mirzaei, M. Azhari, H.A.R. Bondarabady, On the use of finite strip method for buckling analysis of moderately thick plate by refined plate theory and using new types of functions, Latin American Journal of Solids and Structures, 12(3) (2015) 561-582.
 K. Swaminathan, D. Sangeetha, Thermal analysis of FGM plates–A critical review of various modeling techniques and solution methods, Composite Structures, 160 (2017) 43-60.
 D.-G. Zhang, Y.-H. Zhou, A theoretical analysis of FGM thin plates based on physical neutral surface, Computational Materials Science, 44(2) (2008) 716-720.
 S. Sarrami-Foroushani, M. Azhari, Nonlocal buckling and vibration analysis of thick rectangular nanoplates using finite strip method based on refined plate theory, Acta Mechanica, 227(3) (2016) 721-742.
 H.-T. Thai, D.-H. Choi, An efficient and simple refined theory for buckling analysis of functionally graded plates, Applied Mathematical Modelling, 36(3) (2012) 1008-1022.