[1] J. Zhu, Z. Lai, , Z. Yin, J. Jeon, S. Lee, Fabrication of ZrO2–NiCr functionally graded material by powder metallurgy, Materials chemistry and physics, 68(1-3) (2001) 130-135.
[2] A.S. Rezaei, , A.R. Saidi, Application of Carrera Unified Formulation to study the effect of porosity on natural frequencies of thick porous–cellular plates. Composites Part B: Engineering, 91 (2016) 361-370.
[3] M. Nemat-Alla, Reduction of thermal stresses by developing two-dimensional functionally graded materials, International journal of solids and structures, 40(26) (2003) 7339-7356.
[4] M. Nemat-Alla, K.I. Ahmed, I. Hassab-Allah, Elastic–plastic analysis of two-dimensional functionally graded materials under thermal loading, International Journal of solids and Structures, 46(14-15) (2009) 2774-2786.
[5] K. Gao, W. Gao, D. Chen, J. Yang, Nonlinear free vibration of functionally graded graphene platelets reinforced porous nanocomposite plates resting on elastic foundation, Composite Structures, 204 (2018) 831-846.
[6] A.M. Zenkour, A quasi-3D refined theory for functionally graded single-layered and sandwich plates with porosities, Composite Structures, 201 (2018) 38-48.
[7] J. Gong, L. Xuan, B. Ying, H. Wang, Thermoelastic analysis of functionally graded porous materials with temperature-dependent properties by a staggered finite volume method, Composite Structures, 224 (2019) 111071.
[8] C. Liang, Y.Q. Wang, A quasi-3D trigonometric shear deformation theory for wave propagation analysis of FGM sandwich plates with porosities resting on viscoelastic foundation, Composite Structures, 247 (2020) 112478.
[9] D.S. Mashat, A.M. Zenkour, A.F. Radwan, A quasi-3D higher-order plate theory for bending of FG plates resting on elastic foundations under hygro-thermo-mechanical loads with porosity, European Journal of Mechanics-A/Solids, 82 (2020) 103985.
[10] V. Kumar, S.J. Singh, V.H. Saran, S.P. Harsha, Vibration characteristics of porous FGM plate with variable thickness resting on Pasternak's foundation, European Journal of Mechanics-A/Solids, 85 (2021) 104124.
[11] Y. Liu, Z. Qin, F. Chu, Nonlinear forced vibrations of FGM sandwich cylindrical shells with porosities on an elastic substrate, Nonlinear Dynamics, 104(2) (2021) 1007-1021.
[12] S.K. Sah, A. Ghosh, Influence of porosity distribution on free vibration and buckling analysis of multi-directional functionally graded sandwich plates, Composite Structures, 279 (2022) 114795.
[13] S.S. Vel, R.C. Batra, Exact solution for thermoelastic deformations of functionally graded thick rectangular plates, AIAA journal, 40(7) (2002) 1421-1433.
[14] A. Alibeigloo, Three-dimensional exact solution for functionally graded rectangular plate with integrated surface piezoelectric layers resting on elastic foundation, Mechanics of Advanced Materials and Structures, 17(3) (2010) 183-195.
[15] A.R. Mojdehi, A. Darvizeh, A. Basti, H. Rajabi, Three dimensional static and dynamic analysis of thick functionally graded plates by the meshless local Petrov–Galerkin (MLPG) method, Engineering Analysis with Boundary Elements, 35(11) (2011) 1168-1180.
[16] M. Adineh, M. Kadkhodayan, Three-dimensional thermo-elastic analysis and dynamic response of a multi-directional functionally graded skew plate on elastic foundation, Composites Part B: Engineering, 125 (2017) 227-240.
[17] S.J. Nikbakht, S.J. Salami, M. Shakeri, Three dimensional analysis of functionally graded plates up to yielding, using full layer-wise finite element method, Composite Structures, 182 (2017) 99-115.
[18] R. Vaghefi, Three-dimensional temperature-dependent thermo-elastoplastic bending analysis of functionally graded skew plates using a novel meshless approach, Aerospace Science and Technology, 104 (2020) 105916.
[19] S. Qin, G. Wei, Z. Liu, G. Su, The elastic dynamics analysis of FGM using a meshless RRKPM, Engineering Analysis with Boundary Elements, 129 (2021) 125-136.
[20] Z. Liu, G. Wei, S. Qin, Z. Wang, The elastoplastic analysis of functionally graded materials using a meshfree RRKPM, Applied Mathematics and Computation, 413 (2022) 126651.
[21] Z. Liu, G. Wei, Z. Wang, Numerical solution of functionally graded materials based on radial basis reproducing kernel particle method, Engineering Analysis with Boundary Elements, 111 (2020) 32-43.
[22] S. Suresh, A. Mortensen, Fundamentals of Functionally Graded Materials, London: IOM Communications Ltd, 1998.
[23] R.L. Williamson, B.H. Rabin, J.T. Drake, Finite element analysis of thermal residual stresses at graded ceramicāmetal interfaces. Part I. Model description and geometrical effects, Journal of Applied Physics, 74(2) (1993) 1310-1320.
[24] T. Mori, K. Tanaka, Average stress in matrix and average elastic energy of materials with misfitting inclusions, Acta metallurgica, 21(5) (1973) 571-574.
[25] J. Gong, L. Xuan, B. Ying, H. Wang, Thermoelastic analysis of functionally graded porous materials with temperature-dependent properties by a staggered finite volume method, Composite Structures, 224 (2019) 111071.
[26] A. Sluzalec, Introduction to Nonlinear Thermomechanics, Theory and Finite Element Solutions, London: Springer-Verlag, 1992.
[27] J.N. Reddy, An Introduction to the Finite Element Method, Singapore: McGraw-Hill, 1993.
[28] H.T. Thai, T.P. Vo, A new sinusoidal shear deformation theory for bending, buckling, and vibration of functionally graded plates, Applied mathematical modelling, 37(5) (2013) 3269-3281.