[1] Z. X. Lei, L. W. Zhang, K. M. Liew, Analysis of laminated CNT reinforced functionally graded plates using the element-free kp-Ritz method, COMPOS PART B-ENG, 84 (2016) 211-221.
[2] L. W. Zhang, Z. G. Song, K. M. Liew, Computation of aerothermoelastic properties and active flutter control of CNT reinforced functionally graded composite panels in supersonic airflow, Comput. Methods Appl. Mech. Engrg., 300 (2016) 427-441.
[3] Z. X. Lei, L. W. Zhang, K. M. Liew, Elastodynamic analysis of carbon nanotube-reinforced functionally graded plates, Int. J. Mech. Sci., 99 (2015) 208-217.
[4] L. W. Zhang, K. M. Liew, geometrically nonlinear large deformation analysis of functionally graded carbon nanotube reinforced composite straight-sided quadrilateral plates, Comput. Methods Appl. Mech. Engrg., 295 (2015) 219-239.
[5] L. W. Zhang, Z. G. Song, K. M. Liew, Nonlinear bending analysis of FG-CNT reinforced composite thick plates resting on Pasternak foundations using the element-free IMLS-Ritz method, Compos. Struct., 128 (2015) 165-175.
[6] L. W. Zhang, K. M. Liew, Large deflection analysis of FG-CNT reinforced composite skew plates resting on Pasternak foundations using an element-free approach, Compos. Struct., 132 (2015) 974-983.
[7] P. Zhu, L. W. Zhang, K. M. Liew, Geometrically nonlinear thermomechanical analysis of moderately
thick functionally graded plates using a local Petrov-Galerkin approach with moving Kriging interpolation, Compos. Struct., 107 (2014) 298-314.
[8] L. W. Zhang, K. M. Liew, J. N. Reddy, Postbuckling behavior of bi-axially compressed arbitrarily straight-sided quadrilateral functionally graded material plates, Comput. Methods Appl. Mech. Engrg., 300 (2016) 593-610.
[9] H. Shen Shen, Y. Xiangc, J.N. Reddy, Thermal postbuckling behavior of FG-GRC laminated cylindrical panels with temperature-dependent properties,
Compos Struct, 211(2019) 433-442.
[10] J. Morais, F. Silva, Influence of modal coupling and geometrical imperfections on the nonlinear buckling of cylindrical panels under static axial load, ENG STRUCT, 183 (2019) 816–829.
[11] N. Silvestre, A. Duartea, J. Martins, S. Silvab, GBT Buckling Analysis of Cylindrical Panels Under Compression, Struct.
17 (2019) 34-42.
[12] H. Norouzi, A. Alibeigloo, Three dimensional thermos viscoelastic analysis of a simply supported FGM cylindrical panel, Compos Struct 148 (2016) 181–190.
[13] R. Seifi, H. Saeidi Googarchin, M. Farrokhi, Buckling of cracked cylindrical panels under axially compressive and tensile loads, TWS, 94 (2015)457–465.
[14] D. Panahandeh-Shahraki, A. Shahidi, H. Mirdamadi, O. Vaseghi, Nonlinear analysis of uni-lateral buckling for cylindrical panels on tensionless foundation, TWS, 62 (2013) 109–117.
[15] K. Magnucki, Elastic buckling of a cylindrical panel with symmetrically varying mechanical properties – analytical study, Compos Struct 204 (2018) 217-222.
[16] M. E. Golmakani, M. N. Sadraee Far, M. Moravej, Dynamic relaxation method for nonlinear buckling analysis of moderately thick FG cylindrical panels with various boundary conditions, JMST 30 (2016) 5565–5575.
[17] L. W. Zhang, P. Zhu, K. M. Liew, Thermal buckling of functionally graded plates using a local Kriging meshless method, Compos. Struct., 108 (2014) 472-492.
[18] N. D. Duc, H. V. Tung, Nonlinear response of pressure loaded functionally graded cylindrical panels with temperature effects, Compos. Struct., 92 (2010) 1664-1672.
[19] K. M. Liew, X. Zhao, Y. Y. Lee, Postbuckling responses of functionally graded cylindrical shells under axial compression and thermal loads, Compos Part B, 43 (2012) 1621-1630.
[20] X. Zhao, K. M. Liew, A mesh-free method for analysis of the thermal and mechanical buckling of functionally graded cylindrical shell panels, Comput. Mech, 45 (2010) 297-310.
[21] X. Zhao, K. M. Liew, An element-free analysis of mechanical and thermal buckling of functionally graded conical shell panels, Int. J. Numer. Methods Eng., 86 (2011) 269-285.
[22] D. V. Dung, L. K. Hoa, Nonlinear analysis of buckling and postbuckling for axially compressed functionally graded cylindrical panels with the poisson’s ratio varying smoothly along the thickness, Vietnam J. Mech., 34 (2012) 27-44.
[23] ND. Duc, PT. Thang, Nonlinear response of imperfect eccentrically stiffened ceramic-metalceramic FGM thin circular cylindrical shells surrounded on elastic foundations and subjected to axial compression. Comp Struct;110 (2014) 200–206.
[24] R .Shahsiah, MR. Eslami, Thermal buckling of functionally graded cylindrical shell, J Therm Stresses, 26 (2003) 277–294.
[25] JN. Reddy, Mechanics of Laminated Composite Plates and Shells, Second Edition, CRC Press, New York; 2004.
[26] ND. Duc, PT. Thang, Nonlinear response of imperfect eccentrically stiffened ceramic-metalceramic FGM thin circular cylindrical shells surrounded on elastic foundations and subjected to axial compression. Comp Struct 110 (2014) 200–206.
[27] P. Underwood, Dynamic relaxation, in computational methods for transient analysis, Chapter 5. Amsterdam, Elsevier; 1983.
[28] LC. Zhang, TX. Yu, Modified adaptive dynamic relaxation method and application to elastic–plastic bending and wrinkling of circular plate. Comput Struct, 33 (1989) 609–14.
[29] LC. Zhang, M. Kadkhodayan, Y-W. Mai, Development of the maDR method. Comput Struct 52 (1994),1–8.
[30] ME. Golmakani, M. Kadkhodayan, Nonlinear bending analysis of annular FGM plates using higher-order shear deformation plate theories. Compos Struct, 93 (2011) 973–982.
[31] ME. Golmakani, M. Kadkhodayan, Large deflection analysis of circular and annular FGM plates under thermo-mechanical loadings with temperature-dependent properties. Compos Part B, 42 (2011) 614–25.