[1] Shariyat, M., “A Double-Superposition Global–local Theory for Vibration and Dynamic Buckling Analyses of Viscoelastic Composite/Sandwich Plates: A Complex Modulus Approach”, Archive of Applied Mechanics, Vol. 81, pp. 1253-1268, )2011(.
[2] Shariyat, M., “A Nonlinear Double-superposition Global–local Theory for Dynamic Buckling of Imperfect Viscoelastic Composite/Sandwich Plates: A Hierarchical Constitutive Model”, Composite Structures, Vol. 93, pp. 1890-1899, (2011).
[3] Shariyat, M., Jafari, A.A., and Alipour, M.M., “Investigation of the Thickness Variability and Material Heterogeneity Effects on Free Vibration of the Viscoelastic Circular Plates”, Acta Mechanica Solida Sinica, Vol. 26, pp. 83-98, (2013).
[4] Shariyat, M., and Jafari, R., “Nonlinear Low-velocity Impact Response Analysis of a Radially Preloaded Two-directional-functionally Graded Circular Plate: A Refined Contact Stiffness Approach”, Composites Part B, Vol. 35, pp. 981-994, (2013).
[5] Carpino, G., Visconti, I.C., and Ilio, A.D., “Elastic Behavior of Composite Structures under Low Velocity Impact”, Composites, Vol. 15, pp. 231-234, (1984).
[6] Lee, L.J., Huang, K.Y., and Fann, Y.J., “Dynamic Response of Composite Sandwich Plate Impact by a Rigid Ball”, Journal of Composite Materials, Vol. 27, pp. 1238-1256, (1993).
[7] Herup, E., and Palazotto, A.N., “Elasticity Solutions for Hertzian Loaded Composite Sandwich Plates”, Journal of Aerospace Engineering, Vol. 10, pp. 27–37, (1997).
[8] Palazotto, A.N., Herup, E.J., and Gummadi, L.N.B., “Finite Element Analysis of Low-velocity Impact on Composite Sandwich Plates”, Composite Structures, Vol. 49, pp. 209-227, (2000).
[9] Burlati, R., “The Effect of a Slow Impact on Sandwich Plates”, Journal of Composite Materials, Vol. 36, pp. 1079-1092, (2002).
[10] Meunier, M., and Shanoi, R.A., “Dynamic Analysis of Composite Sandwich Plates with Damping Modeled using High-order Shear Deformation Theory”, Composite Structures, Vol. 54, pp. 243-254, (2001).
[11] Hanssen, A., Girard, Y., Olovsson, L., Berstad, T., and Lang, M., “A Numerical Model for Bird Strike of Aluminium Foam-based Sandwich Panels”, International Journal of Impact Engineering, Vol. 32, No. 7, pp. 1127-1144, (2006).
[12] Zhao, H., Elnasri, I., and Girard, Y., “Perforation of Aluminium Foam Core Sandwich Panels under Impact Loading an Experimental Study”, International Journal of Impact Engineering, Vol. 34, pp. 1246-1257, (2007).
[13] Khalili, M.R., and Malekzadeh, K., “Effect and Physical and Geometrical Parameters on Transverse Low-velocity Impact Response of Sandwich Panels with a Transversely Flexible Core”, Composite Structures, Vol. 77, pp. 430-443, (2007).
[14] Payeganeh, G.H., Ashenai Ghasemi, F., and Malekzadeh, K., “Dynamic Response of Fiber–metal Laminates (FMLs) Subjected to Low-velocity Impact”, Thin-walled Structures, Vol. 48, pp. 62–70, (2010).
[15] Icardi, U., and Ferrero, L., “Impact Analysis of Sandwich Composites Based on a Refined Plate Element with Strain Energy Updating”, Composite Structures, Vol. 89, pp. 35–51, (2009).
[16] Foo, C.C., Seah, L.K., and Chai, G.B., “A Modified Energy-balance Model to Predict Low-velocity Impact Response for Sandwich Composites”, Composite Structures, Vol. 93, pp. 1385-1393, (2011).
[17] Shariyat, M., and Farzan Nasab, F., “Eccentric Low-velocity Impact Analysis of Transversely Graded Plates with Winkler-type Elastic Foundations and Fully or Partially Supported Edges”, Thin-Walled Structures, Vol. 84, pp. 112-122, (2014).
[18] Tracy, J.J., Dimas, D.J., and Pardoen, G.C., “The Effect of Impact Damage on the Dynamic Properties of Laminated Composite Plates”, in: Proceedings of the Fifth International Conference on Composite Materials, ICCM-V, 29 July-1 August; 1985. San Diego, CA, pp. 111-125, (1985).
[19] Ellis, R.L., “Ballistic Impact Resistance of Graphite Epoxy Composites with Shape Memory Alloys and Extended Chain Polyethylene Spectra™ Hybrid Composites”, M.Sc. Dissertation, Virginia Polytechnic Institute and State University, USA, (1996).
[20] Olsson, R., “Mass Criterion for Wave Controlled Impact Response of Composite Plates”, Composites Part A, Vol. 31, pp. 879–887, (2000).
[21] Olsson, R., “Impact Response of Orthotropic Composite Plates Predicted from a One-parameter Diffrential Equation”, AIAA Journal, Vol. 30, pp. 1587-1596, (1992).
[22] Abrate, S., “Impact on Laminated Composites: Recent Advances”, Applied Mechanics Reviews, Vol. 47, pp. 517-544, (1994).
[23] Yang, S.H., and Sun, C.T., “Indentation Law for Composite Laminates”, ASTM STP, Vol. 787, pp. 425-49, (1982).
[24] Shariyat, M., and Niknami, A., “Layerwise Numerical and Experimental Impact Analysis of Temperature-dependent Transversely Flexible Composite Plates with Embedded SMA Wires in Thermal Environments”, Composite Structures, Vol. 153, pp. 692-703 , (2016).
[25] Eslami, M.R., Hetnarski, R.B., Ignaczak, J., Noda, N., Sumi, N., and Tanigawa, Y., “Theory of Elasticity and Thermal Stresses”, Springer, Netherlands, (2013).
[26] Shariyat, M., and Hosseini, S.H., “Accurate Eccentric Impact Analysis of the Preloaded SMA Composite Plates, Based on a Novel Mixed-order Hyperbolic Global–local Theory”, Composite Structures, Vol. 124, pp. 140-151, (2015).
[27] Asemi, K., Shariyat, M., Salehi, M., and Ashrafi, H., “A Full Compatible Three-dimensional Elasticity Element for Buckling Analysis of FGM Rectangular Plates Subjected to Various Combinations of Biaxial Normal and Shear Loads”, Finite Elements in Analysis and Design, Vol. 74, pp. 9-21, (2013).
[28] Shariyat, M., and Niknami, A., “Impact Analysis of Strain-Rate-Dependent Composite Plates with SMA Wires in Thermal Environments: Proposing Refined Coupled Thermoelasticity, Constitutive, and Contact Models”, Composite Structures, Vol. 136, pp. 191-203, (2016).
Eslami, M.R., “Finite Elements Methods in Mechanics”, Springer, Switzerland, (2014).
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