6 Xiang S, Jiang SX, Bi ZY, et al. Anth-order meshless gen-eralization of Reddy's third-order shear deformation theory for the free vibration on laminated composite plates. Com-posite Structures, 2011, 93: 299-307
[2]
7 Xiang S, Jin YX, Bi ZY, et al. An-order shear deformation theory for free vibration of functionally graded and com-posite sandwich plates. Composite Structures, 2011, 93:2826-2832
[3]
8 Thai HT, Vo TP. Bending and free vibration of functionally graded beams using various higher-order shear deformation beam theories. International Journal of Mechanical Sci-ences, 2012, 62: 57-66
[4]
9 Pradhan KK, Chakraverty S. Free vibration of Euler and Timoshenko functionally graded beams by Rayleigh{Ritz method. Composites: Part B, 2013, 51: 175-184
[5]
10 Simsek M. Fundamental frequency analysis of functionally graded beams by using different higher-order beam theo-ries. Nuclear Engineering and Design, 2010, 240: 697-705
[6]
11 Ferreira AJM. Free vibration analysis of Timoshenko beams and Mindlin plates by radial basis functions. Int J Comput Methods, 2005, 2(1): 15-31
[7]
12 Ferreira AJM, Fasshauer GE. Natural frequencies of shear deformable beams and plates by a RBF-pseudospectral method. Comput Methods Appl Mech Eng, 2006, 196: 134-146
[8]
13 Ferreira AJM, Roque CMC, Martins PALS. Radial basis functions and higher order theories in the analysis of lam-inated composite beams and plates. Compos Struct, 2004,66: 287-293
[9]
14 Ferreira AJM. Polyharmonic (thin-plate) splines in the analysis of composite plates. Int J Mech Sci, 2005, 46:1549-1569
[10]
15 Xiang S, Jin YX, Jiang SX, et al. Meshless global radial point collocation method for three-dimensional partial dif-ferential equations. Engineering Analysis with Boundary Elements, 2011, 35: 289-297
[11]
16 Xiang S, Wang KM. Free vibration analysis of symmetric laminated composite plates by trigonometric shear defor-mation theory and inverse multiquadric RBF. Thin-Walled Structures, 2009, 47(3): 304-310
[12]
1 Simsek M, Kocaturk T. Free and forced vibration of a func-tionally graded beam subjected to a concentrated moving harmonic load. Compos Struct, 2009, 90(4): 465-573
[13]
2 Sina SA, Navazi HM, Haddadpour H. An analytical method for free vibration analysis of functionally graded beams. Mater Des, 2009, 30(3): 741-747
[14]
3 Reddy JN. A simple higher-order theory for laminated com-posite plates. J Appl Mech, 1984, 51(4): 745-752
[15]
4 Touratier M. An efficient standard plate theory. Int J Eng Sci, 1991, 29(8): 901-916
[16]
5 Karama M, Afaq KS, Mistou S. Mechanical behaviour of laminated composite beam by the new multi-layered lam-inated composite structures model with transverse shear stress continuity. Int J Solids Struct, 2003, 40(6): 1525-1546