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• [1] Kim, S.M., Roesset, J.M., Moving loads on a plate on elastic foundation. Journal of Engineering Mechanics-Asce. 124(9), 1010-1017, 1998.
• [2] Huang, M.H., Thambiratnam, D.P., Dynamic response of plates on elastic foundation to moving loads. Journal of Engineering Mechanics. 128(9, 1016-1022, 2002.
• [3] Kim, S.M., Buckling and vibration of a plate on elastic foundation subjected to in-plane compression and moving loads. International Journal of Solids and Structures. 41(20), 5647-5661, 2004.
• [4] Lu, Z., Yao, H.L., Zhan, Y.X., Hu, Z., Vibrations of a plate on a two-parameter foundation subjected to moving rectangular loads of varying velocities. Journal of Vibroengineering. 16(3), 1543-1554, 2014.
• [5] Wang, X.D., Numerical analysis of moving orthotropic thin plates. Computers & Structures. 70(4), 467-486, 1999.
• [6] Zhu, X.Q., Law, S.S., Dynamic behavior of orthotropic rectangular plates under moving loads. Journal of Engineering Mechanics-Asce. 129(1), 79-87, 2003.
• [7] Alisjahbana, S.W., Dynamic Response of Clamped Orthotropic Plates to Dynamic Moving Loads in 13th World Conference on Earthquake Engineering. Vancouver, B.C., Canada, 2004.
• [8] Lee, S.Y., Yhim, S.S., Dynamic analysis of composite plates subjected to multi-moving loads based on a third order theory. International Journal of Solids and Structures. 41(16-17), 4457-4472, 2004.
• [9] Law, S.S., Bu, J.Q., Zhu, X.Q., Chan, S.L., Moving load identification on a simply supported orthotropic plate. International Journal of Mechanical Sciences. 49(11), 1262-1275, 2007.
• [10] Hatami, S., Azhari, M., Saadatpour M.M., Free vibration of moving laminated composite plates. Composite Structures. 80(4), 609-620, 2007.
• [11] Ghafoori, E., Asghari, M., Dynamic analysis of laminated composite plates traversed by a moving mass based on a first-order theory. Composite Structures. 92(8), 1865- 1876, 2010.
• [12] Malekzadeh, P., Fiouz A.R., Razi, H., Three-dimensional dynamic analysis of laminated composite plates subjected to moving load. Composite Structures. 90(2), 105-114, 2009.
• [13] Thai, C.H., Nguyen-Xuan, H., Nguyen-Thanh, N., Le, T.H., Nguyen-Thoi, T., Rabczuk T., Static, free vibration, and buckling analysis of laminated composite ReissnerMindlin plates using NURBS-based isogeometric approach. International Journal for Numerical Methods in Engineering. 91(6), 571-603, 2012.
• [14] Chen, C.S., Tsai, T.C., Chen, W.R., Wei, C.L., Dynamic stability analysis of laminated composite plates in thermal environments. Steel and Composite Structures. 15(1), 57- 79, 2013.
• [15] Patel, S.N., Nonlinear bending analysis of laminated composite stiffened plates. Steel and Composite Structures. 17(6), 867-890, 2014.
• [16] Ozcelikors, Y., Omurtag, M.H., Demir, H., Analysis of orthotropic plate-foundation interaction by mixed finite element formulation using Gateaux differential. Computers & Structures. 62(1), 93-106, 1997.
• [17] Pradhan, S.C., Kumar, A., Vibration analysis of orthotropic graphene sheets embedded in Pasternak elastic medium using nonlocal elasticity theory and differential quadrature method. Computational Materials Science. 50(1), 239-245, 2010.
• [18] Akgoz, B., Civalek, O., Nonlinear vibration analysis of laminated plates resting on nonlinear two-parameters elastic foundations. Steel and Composite Structures. 11(5), 403-421, 2011.
• [19] Vosoughi, A.R., Malekzadeh, P., Razi, H., Response of moderately thick laminated composite plates on elastic foundation subjected to moving load. Composite Structures. 97, 286-295, 2013.
• [20] Afsharmanesh, B., Ghaheri, A., Taheri-Behrooz, T., Buckling and vibration of laminated composite circular plate on winkler-type foundation. Steel and Composite Structures. 17(1), 1-19, 2014.
• [21] Mantari, J.L., Granados, E.V., Hinostroza, M.A., Soares, C.G., Modelling advanced composite plates resting on elastic foundation by using a quasi-3D hybrid type HSDT. Composite Structures. 118, 455-471, 2014.
• [22] Alipour, M.M., An analytical approach for bending and stress analysis of cross/angleply laminated composite plates under arbitrary non-uniform loads and elastic foundations. Archives of Civil and Mechanical Engineering. 16(2), 193-210, 2016.
• [23] SAP2000, Integrated Finite Elements Analysis and Design of Structures. Computers and Structures. p. Inc, Berkeley, CA, 2008.
• [24] MATLAB, The language of technical computing. The Mathworks. p. Natick, MA, 2009.
• [25] Humar. J.L., Dynamic of Structures, Englewood Cliffs, NJ, Prentice-Hall, 1990.
• [26] Vallabhan, C.V.G., Straughan, W.T., Das, Y.C., Refined Model for Analysis of Plates on Elastic Foundations. Journal of Engineering Mechanics-Asce. 117(12), 2830-2844, 1991.
• [27] Kahya, V., Dynamic analysis of laminated composite beams under moving loads using finite element method. Nuclear Engineering and Design. 243, 41-48, 2012.
• [28] Shi, G., Lam, K.Y., Finite element vibration analysis of composite beams based on higher-order beam theory. Journal of Sound and Vibration. 219(4), 707-721, 1999.
• [29] Aydogdu, M., Vibration analysis of cross-ply laminated beams with general boundary conditions by Ritz method. International Journal of Mechanical Sciences. 47(11), 1740- 1755, 2005.
• [30] Jun, L.H., H.; Rongying, S., Dynamic finite element method for generally laminated composite beams. International Journal of Mechanical Sciences. 50, 466-480, 2008.