Gasik M.M., 2010, Functionally graded materials: bulk processing techniques, International Journal of Materials and Production Technology 39(1–2):20–29.
 Jha D.K., Tarun Kant R.K., Singh., 2013, A critical review of recent research on functionally graded plates, Composite Structures 96: 833-849.
 Praveen G.N., Reddy J.N., 1998, Nonlinear transient thermoelastic analysis of functionally graded ceramic–metal plates, International Journal of Solids and Structures 35:4457–4471.
 Reddy J.N., Wang C.M., Kitipornchai S., 1999, Axisymmetric bending of functionally graded circular and annular plates, European Journal of Mechanics A/Solids 18:185–99.
 Reddy J.N., 2000, Analysis of functionally graded plates, International Journal of Numerical Methods in Engineering 47:663–684.
 Vel S.S., Batra R.C., 2002, Exact solutions for thermoelastic deformations of functionally graded thick rectangular plates, AIAA Journal 40(7):1421–33.
 Shen H.S., 2005, Postbuckling of FGM plates with piezoelectric actuators under thermo-electro-mechanical loadings, International Journal of Solids and Structures 42:6101–6121.
 Tsukamoto H., 2003, Analytical method of inelastic thermal stresses in a functionally graded material plate by a combination of a micro and macromechanical approaches, Composites Part B 34(6):561–8.
 Qian L.F., Batra R.C., Chen L.M., 2004, Analysis of cylindrical bending thermoelastic deformations of functionally graded plates by a meshless local Petrov– Galerkin method, Computational Mechanics 33:263–73.
 Lanhe W., 2004, Thermal buckling of a simply supported moderately thick rectangular FGM plate, Composite Structures 64:211–218.
 Ferreira A.J.M., Batra R.C., Roque C.M.C., Qian L.F., Martins P.A.L.S., 2005, Static analysis of functionally graded plates using third-order shear deformation theory and a meshless method, Composite Structures 69:449–457.
 Zenkour A.M., 2007, Benchmark trigonometric and 3-D elasticity solutions for an exponentially graded thick rectangular plate, Archive of Applied Mechanics 77:197–214.
 Kim Y.W., 2005, Temperature dependent vibration analysis of functionally graded rectangular plates, Journal of Sound and Vibration 284:531–549.
 Javaheri R, Eslami M.R., 2003, Thermal buckling of functionally graded plates based on higher order theory, Journal of Thermal Stresses 25:603–625.
 Na K.S., Kim J.H., 2004, Three-dimensional thermal buckling analysis of functionally graded materials, Composites Part B 35:429–437.
 Neves A.M.A., Ferreira A.J.M., Carrera E, Roque C.M.C., Cinefra M, Jorge R.M.N., 2012, A quasi-3D sinusoidal shear deformation theory for the static and free vibration analysis of functionally graded plates, Composites Part B 43:711–725.
 Naghdi P.M., 1956, A survey of recent progress in the theory of elastic shells, Applied Mechanics Reviews 9: 365-368.
 Bert C.W., 1976, Dynamics of composite and sandwich panels-Part I, Journal of Shock and Vibration 8: 37-48.
 Bert C.W., 1980, Analysis of Shells. Analysis and Performance of Composites, Wiley, New York .
 Hildebrand F.B., Reissner E, Thomas G.B., 1949, Note on the foundations of the theory of small displacements of orthotropic shells, Advisory Committee for Aeronautics Techical Notes, No. 1833.
 Lure A.I., 1947, Statics of Thin Elastic Shells , Gostekhizdat, Moscow .
 Reissner E., 1952, Stress-strain relations in the theory of thin elastic shells, Journal of Mathematical Physics 31: 109- 119.
 Whitney J.M., Sun C.T., 1973, A higher order theory for extensional motion of laminated anisotropic shells and plates, Journal of Sound and Vibration 30: 85-89.
 Whitney J.M., Sun C.T., 1974, A refined theory for laminated anisotropic cylindrical shells, Journal of Applied Mechanics 41(2):471-476.
 Reddy J.N., 1983, Exact solutions of moderately thick laminated shells, Journal of Engineering Mechanics 110 (5): 794-809.
 Reddy J.N., Arciniega R.A., 2004, Shear deformation plate and shell theories: From Stavsky to present, Journal of Mechanics of Advanced Materials and Structures 11: 535-582.
 Ferreira A.J.M., Roque C.M.C., Carrera E., Cinefra M., Polit O, 2011, Two higher order zigzag theories for the accurate analysis of bending, vibration and buckling response of laminated plates by radial basis functions collocation and a unified formulation, Journal of Composite Materials 45(24):2523–2536.
 Ferreira A.J.M, Roque C.M.C., Carrera E, Cinefra M, Polit O, 2011, Radial basis functions collocation and a unified formulation for bending, vibration and buckling analysis of laminated plates, according to a variation of murakami’s zig-zag theory, European Journal of Mechanics A/Solids 30(4):559–570.
 Carrera E., Brischetto S., Robaldo A., 2008, Variable kinematic model for the analysis of functionally graded material plates, AIAA Journal 46:194–203.
 Carrera E., Brischetto S., Cinefra M., Soave M., 2011, Effects of thickness stretching in functionally graded plates and shells, Composite Part B 42:23–133.
 Qian L.F., Batra R.C., Chen L.M., 2004, Analysis of Cylindrical Bending Thermoelastic Deformations of Functionally Graded Plates by a Meshless Local Petrov-Galerkin Method, Computational Mechanics 33: 263–273.
 Pradyumna S., Namit Nanda, Bandyopadhyay J.N., 2010, Geometrically nonlinear analysis of functionally graded shell panels using a higher order finite element formulation, Journal of Mechanical Engineering and Research 2(2): 39-51.
 Zhao X., Liew K.M., 2009, Geometrically nonlinear analysis of functionally graded shells, Journal of Mechanical Sciences 51: 131-144.
 Zhao X., Lee Y., Liew K.M., 2009, Thermoelastic and vibration analysis of functionally graded cylindrical shells, Journal of Mechanical Sciences 51: 694-707.
 Naghdabadi R., Hosseini Kordkheni, S.A., 2005, A finite element formulation for analysis of functionally graded plates and shells, Archive of Applied Mechanics 74: 375-386.
 Cinefra M., Carrera E., Brischetto S., Belouettar S., 2010, Thermo-Mechanical analysis of functionally graded shells, Journal of Thermal Stresses 33: 942-963.
 Najafizadeh M.M., Isvandzibaei M.R., 2007, Vibration of functionally graded cylindrical shells based on higher order shear deformation plate theory with ring support, Acta Mechanica 191: 75-91.
 Najafizadeh M.M., Hasani A., Khazaeinejad P., 2009, Mechanical stability of functionally graded stiffened cylindrical shells, Applied Mathematical Modelling 33: 1151-1157.
 Najafizadeh M.M., Isvandzibaei M.R., 2009, Vibration of functionally graded cylindrical shells based on different shear deformation shell theories with ring support under various boundary conditions, Journal of Mechanical Science and Technology 23: 1-13.
 Khazaeinejad P., Najafizadeh M.M., 2010, Mechanical buckling of cylindrical shells with varying material properties, Proceedings of the Institution of Mechanical Engineers, Part C, Journal of Mechanical Engineering Science 224(8): 1551-1557.
 Khazaeinejad P., Najafizadeh M.M., Jenabi J., Isvandzibaei M.R., 2010, On the buckling of functionally graded cylindrical shells under combined external pressure and axial compression, ASME Journal of Pressure Vessel and Technology 132(6): 064501-1-6.
 Najafizadeh M.M., Khazaeinejad P., 2010, An analytical solution for buckling of non-homogeneous cylindrical shells under combined loading, Journal of Applied Mechanics Research 2(2):11-20.
 Woo S, Meguid, S.A., 2001, Non linear analysis of functionally graded plates and shallow shells, Journal of Solids and Structures 38: 7409-7421.
 Liew K.M., Kitipornchai S., Zhang X.Z., Lim C.W., 2003, Analysis of the thermal stress behavior of functionally graded hollow circular cylinders, International Journal of Solids and Structures 40: 2355-2380.
 Jacob L.P., Vel. S.S., 2006, An exact solution for the steady-state thermoelastic response of functionally graded orthotropic cylindrical shells, International Journal of Solids and Structures 43: 1131-1158.
 Woo J., Meguid, S.A., Stranata, J.C, Liew, K.M., 2005, Thermomechanical post buckling analysis of moderately thick functionally graded plates and shallow shells, International Journal of Mechanical Sciences 47: 1147-1171.
 Bahtui A., and Eslami M.R., 2007, Generalized coupled thermoelasticity of functionally graded cylindrical shells, International Journal of Numerical Methods in Engineering 69: 676-697.
 Reddy J.N., 1984, A simple higher-order theory for laminated composite plate, Journal of Applied Mechanics 51: 745-752.
 Hill R., 1965, A self-consistent mechanics of composite materials, Journal of Mechanics and Physics of Solids 13:213–222.
 Hashin Z., 1968, Assessment of the self consistent scheme approximation: conductivity of composites, Journal of Composite Materials 4:284–300.
 Bhaskar K., Varadan T.K, 2001, Assessment of the self consistent scheme approximation: conductivity of composites, ASME Journal of Applied Mechanics 68(4):660–2.
 Mori T., Tanaka T., 1973, Average stress in matrix and average elastic energy of materials with misfitting inclusions, Acta Metallaugica 21:571–574.
 Benveniste Y., 1987, A new approach to the application of Mori–Tanaka’s theory in composite materials, Mechanics of Materials 6:147–157.
 Hashin Z., 1962, The elastic moduli of heterogeneous materials, ASME Journal of Applied Mechanics 29:143–150.
 Hashin Z., Shtrikman S., 1964, A variational approach to the theory of elastic behaviour of multiphase materials, Journal of mechanics and physics of solids 11:127–140.
 Hashin Z., Rosen B.W., 1964, The elastic moduli of fiber-reinforced materials, ASME Journal of Applied Mechanics 4:223–232.
 Hashin Z., 1979, Analysis of properties of fiber composites with anisotropic constituents, ASME Journal of Applied Mechanics 46:543–450.
 Chamis C.C., Sendeckyj G.P., 1968, Critique on theories predicting thermoelastic properties of fibrous composites, Journal of Composite Materials 2(3):332–358.
 Gibson R.F., 1991, Principles of composite material mechanics, McGraw-Hill.
 Aboudi J., 1991, Mechanics of composite materials: a unified micromechanical approach, Amsterdam, Elsevier.
 Suresh S., Mortensen A., 1998, Fundamentals of Functionally Graded Material, London, IOM Communications.