REFERENCES
- [1] Javaheri, R. and Eslami, M. R. 2002. Buckling of functionally graded plates under in-plane compressive loading. Journal of Applied Mathematics and Mechanics, 82, 4: 277-283.
- [2] Abrate, S. Functionally graded plates behave like homogeneous plates. Composites part B, 38, 1: 151-158.
- [3] Mohammadi, M., Saidi, A.R., and Jomehzadeh, E. 2010. Levy solution for buckling analysis of functionally graded rectangular plates. Applied Composite Materials, 17, 2: 81-93.
- [4] Mahdavian, M. 2009. Buckling analysis of simply supported functionally graded rectangular plates nunder non-uniform in-plane compressive loading. Journal of Solid Mechanics, 1, 3: 213-225.
- [5] Feldman, E. and Aboudi, J. 1997. Buckling analysis of functionally graded plates subjected to uniaxial loading. Composite Structures, 38, 1-4: 29-36.
- [6] Samsam Shariat, B. , Javaheri, R., and Eslami, M. R. 2005. Buckling of imperfect functionally graded plates under in-plane compressive loading. Thin-Walled Structures, 43, 7:1020-1036.
- [7] Tung, H. V. and Duc, N. D. Nonlinear analysis of stability for functionally gradedplates under mechanical and thermal loads. Composite Structures, 92, 5:1184-1191.
- [8] Reissner, E. 1945. The effect of transverse shear deformation on the bending of elastic plates. ASME Journal of Applied Mechanics, 12, 2: 69-77.
- [9] Mindlin, R. 1951. Influence of rotary inertia and shear on flexural motions of isotropic, elastic plates. ASME Journal of Applied Mechanics, 18: 31-38.
- [10] Thai, T. and Vo, T. P. 2013. A new sinusoidal shear deformation theory for bending, buckling, and vibration of functionally graded plates. Applied mathematical modelling, 37: 3269-3281.
- [11] Yang, J., Liew, K.M., and Kitipornchai, S. 2005. Second-order statistics of the elastic buckling of functionally graded rectangular plates. Composites Science and Technology, 65, 7–8: 1165-1175.
- [12] Mohammadi, M., Saidi, A. R., and Jomehzadeh, 2009. A novel analytical approach for the buckling analysis of moderately thick functionally graded rectangular plates with two simply-supported opposite edges”, Proceedings of IMechE Part C: Journal of Mechanical Engineering Science, 224: 1831-1841.
- [13] Zhao, X., Lee, Y. Y., and Liew, K. 2009. Mechanical and thermal buckling analysis of functionally graded plates. Composite Structures, 90, 2: 161-171.
- [14] Sepiani, H. A., Rastgoo, A., Ebrahimi, F., and Ghorbanpour Arani, A. 2010. Vibration and buckling analysis of two-layered functionally graded cylindrical shell, considering the effects of transverse shear and rotary inertia. Materials & Design, 31, 3: 1063-1069.
- [15] Naderi, A. and Saidi, A 2010. On pre-buckling configuration of functionally graded Mindlin rectangular plates. Mechanics Research Communications, 37, 6: 535-538.
- [16] Saha, and Maiti. P.R. 2012. Buckling of simply supported FGM plates under uniaxial load. International Journal of Civil and Structural Engineering, 2, 4:1036-1050.
- [17] Javaheri, R. and Eslami, Mr. 2002. Thermal buckling of functionally graded plates based on higher order shear deformation theory. Journal of Thermal stresses, 25, 7: 603-625.
- [18] Najafizadeh, M. and Heydari, H. R. 2004. Thermal buckling of functionally graded circular plates based on higher order shear deformation plate theory.European Journal of Mechanics - A/Solids, 23, 6: 1085-1100.
- [19] Bodaghi, M. and Saidi, A. 2010. Levy-type solution for buckling analysis of thickfunctionally graded rectangular plates based on the higher-order shear deformation plate theory. Applied Mathematical Modelling, 34, 11: 3659-3673.
- [20] Bagherizadeh, , Kiani, Y., and Eslami, M. R. 2011. Mechanical buckling of functionally graded materialcylindrical shells surrounded by Pasternak elastic foundation. Composite Structures, 93, 11: 3063-3071.
- [21] Mozafari, and Ayob, A. 2012. Effect of Thickness Variation on the Mechanical Buckling Load in Plates Made of Functionally Graded Materials. Procedia Technology, 1:496-504.
- [22] Ma, L. S, and Wang, T. J. 2003. Nonlinear bending and post-buckling of a functionally graded circular plate under mechanical and thermal loadings. International Journal of Solids and Structures, 40, 1-14: 3311-3330.
- [23] Hosseini-Hashemi, , Khorshidi, K., and Amabili, M. 2008. Exact solution for linear buckling of rectangular Mindlin plates. Journal of Sound and Vibration, 315: 318-342.
- [24] Saidi, A.R., Rasouli, A, and Sahraee, S. 2009. Axisymmetric bending and buckling analysis of thickfunctionally graded circular plates using unconstrained third-order shear deformation plate theory. Composite Structures, 89, 1: 110-119.
- [25] Oyekoya, O. O. Mba, D. U., and El-Zafrany, A.M. 2009. Buckling and vibration analysis of functionally graded composite structures using the finite element method. Composite Structures, 89, 1: 134- 142.
- [26] Ghannadpour, S. A. M., Ovesy, H. R., and Nassirnia, M. 2012. Buckling analysis of functionally graded plates under thermal loadings using the finite strip method. Computers & Structures, 108—109: 93-99.
- [27] Thai, T. and Choi, D. H. 2012. An efficient and simple refined theory for buckling analysis of functionally graded plates. Applied Mathematical Modelling, 36: 1008-1022.
- [28] Uymaz, and Aydogdu, M. 2013. Three dimensional mechanical buckling of FG plates with general boundary conditions. Composite Structures, 96: 174-193.
- [29] Lal, A., Jagtap, K.R., and Singh, B.N. 2013. Post buckling response of functionally graded materials plate subjected to mechanical and thermal loadings with random material properties. Applied Mathematical Modelling, 37, 5-1: 2900-2920.