[1] Kant, T., and Swaminathan, K., “Estimation of Transverse/Interlaminar Stresses in Laminated Composites, A Selective Review and Survey of Current Developments”, Composite Structures, Vol. 49, pp. 65–75, (2000).
[2] Shariyat, M., Khalili, S. M. R., and Rajabi, I., “A Global–local Theory with Stress Recovery and a New Post-processing Technique for Stress Analysis of Asymmetric Orthotropic Sandwich Plates with Single/Dual Cores”, Computer Methods in Applied Mechanics and Engineering, Vol. 286, pp. 192-215, (2015).
[3] Reddy, J.N., “Mechanics of Laminated Composite Plates and Shells: Theory and Analysis”, CRC Press, 2nd Edition, (2004).
[4] Wanji, C., and Zhen, W., “A Selective Review on Recent Development of Displacement-Based Laminated Plate Theories”, Recent Patents on Mechanical Engineering, Vol. 44, pp. 1-29, (2008).
[5] Carrera, E., Brischetto, S., and Nali, P., “Plates and Shells for Smart Structures”, John Wiley & Sons, Chichester, United Kingdom, (2011).
[6] Babu, C.S., and Kant, T., “Refined Higher-order Finite Element Models for Thermal Buckling of Laminated Composite and Sandwich Plates”, J. Thermal Stresses, Vol. 23, pp. 11–30, (2000).
[7] Nayak, A.K., Moy, S.S.J., and Shenoi, R.A., “A Higher Order Finite Element Theory for Buckling and Vibration Analysis of Initially Stressed Composite Sandwich Plates”, Journal of Sound Vibration, Vol. 286.4, pp. 763-780, (2005).
[8] Shariyat, M., “Thermal Buckling Analysis of Rectangular Composite Plates with Temperature-dependent Properties Based on a Layerwise Theory”, Thin-Walled Struct., Vol. 45, pp. 439–452, (2007).
[9] Robbins, D.H., and Reddy, J.N., “Modeling of Thick Composites using a Layer-wise Theory”, International Journal for Numerical Methods in Engineering, Vol. 36, pp. 655-677, (1993).
[10] Garcia Lage, R., MotaSoares, C.M., MotaSoares, C.A., and Reddy, J.N., “Analysis of Adaptive Plate Structures by Mixed Layerwise Finite Elements”, Composite Structures, Vol. 66, pp. 269-276, (2004).
[11] Matsunaga, H., “Thermal Buckling of Angle-ply Laminated Composite and Sandwich Plates According to a Global Higher-order Deformation Theory”, Composite Structure, Vol. 72, pp. 177–192, (2006).
[12] Shariyat, M., “Dynamic Buckling of Suddenly Loaded Imperfect Hybrid FGM Cylindrical Shells with Temperature-dependent Material Properties under Thermo-electro-Mechanical Loads”, Int. J. Mech. Sci., Vol. 50, pp. 1561–1571, (2008).
[13] Shariyat, M., “Vibration and Dynamic Buckling Control of Imperfect Hybrid FGM Plates with Temperature-dependent Material Properties Subjected to Thermo-electro-Mechanical Loading Conditions”, Composite Structures, Vol. 88, pp. 4501-4517, (2009).
[14] Dafedar, J.B., Desai, Y.M., and Mufti, A., “Stability of Sandwich Plates by Mixed, Higher-order Analytical Formulation”, Int. J. Solids Struct., Vol. 40.17, pp. 40-45, (2003).
[15] Malekzadeh, K., Khalili, M.R., and Mittal, R.K., “Local and Global Damped Vibrations of Plateswith a Viscoelastic Soft Flexible Core: An Improved High-order Approach”, Journal of Sandwich Structures and Materials, Vol. 7, pp. 431-456, (2005).
[16] Carrera, E., and Brischetto, S., “A Survey with Numerical Assessment of Classical and Refined Theories for the Analysis of Sandwich Plates”, Applied Mechanics Reviews, Vol. 62, pp. 010803, (2009).
[17] Brischetto, S., Carrera, E., and Demasi, L., “Improved Bending Analysis of Sandwich Plates using a Zig-Zag Function”, Composite Structures, Vol. 89, pp. 408–415, (2009).
[18] Li, X., and Liu, D., “Generalized Laminate Theories Based on Double Superposition Hypothesis”, International Journal for Numerical Methods in Engineering, Vol. 40, No. 7, pp. 1197–1212, (1997).
[19] Shariyat, M., “A Generalized Global–local High-order Theory for Bending and Vibration Analyses of Sandwich Plates Subjected to Thermo-mechanical Loads”, International Journal of Mechanical Science, Vol. 52, pp. 495–514, (2010).
[20] Kapuria, S., and Nath, J.K., “On the Accuracy of Recent Global–local Theories for Bending and Vibration of Laminated Plates”, Composite Structures, Vol. 95, pp. 163–172, (2013).
[21]Cetkovic, M., and Vuksanovic, D., “Free Vibrations and Buckling of Laminated Composite and Sandwich Plates using a Layerwise Displacement Model”, Composite Structures, Vol. 88, No. 2, pp. 219-227, (2009).
[22] Pagano, N.J., “Exact Solutions for Rectangular Bi-directional Composites”, Journal of Composite Materials, Vol. 4, pp. 20–34, (1970).
[23] Sheikh, A.H., and Chakrabarti, A., “A New Plate Bending Element Based on Higher-order Shear Deformation Theory for the Analysis of Composite Plates”, Finite Element in Analysis and Design, Vol. 39, pp. 883–903, (2003).
[24] Cho, M., and Oh, J., “Higher Order Zig-Zag Theory for Fully Coupled Thermo-electric-Mechanical Smart Composite Plate”, International Journal of Solids and Structures, Vol. 41, pp. 1331–1356, (2004).
[25] Fan, J., and Ye, J., “An Exact Solution for the Statics and Dynamics of Laminated Thick Plates with Orthotropic Layers”, International Journal of Solids and Structures, Vol. 26.5, pp. 655-662, (1990).
[26] Srinivas, S., and Rao, A. K., “Bending, Vibration and Buckling of Simply Supported Thick Orthotropic Rectangular Plates and Laminates”, International Journal of Solids and Structures, Vol. 6.11, pp. 1463-1481, (1970).
[27] Khalili, S. M. R., Shariyat, M., and Rajabi, I., “A Finite Element Based Global–local Theory for Static Analysis of Rectangular Sandwich and Laminated Composite Plates”, Composite Structures, Vol. 107, pp. 177-189, (2014).
Mihir, K., Pandita, A., Sheikhb, H., Bhrigu, A., and Singhc, N., “An Improved Higher Order ZigZag Theory for the Static Analysis of Laminated Sandwich Plate with Soft Core”, Finite Elements in Analysis and Design, Vol. 44, pp. 602-610, (2008).