[1]. Jafari, N., Azhari, M., “Stability analysis of arbitrarily shaped moderately thick viscoelastic plates using Laplace–Carson transformation and a simple hp cloud method”, Mechanics of Time-Dependent Materials, Vol. 21, No. 3, pp.365-381, 2017.
[2]. Jaberzadeh, E., Azhari, M., Boroomand, B., “Thermal buckling of functionally graded skew and trapezoidal plates with different boundary conditions using the element-free Galerkin method”, European Journal of Mechanics-A/Solids, Vol. 42, pp.18-26, 2013.
[3]. Najarzadeh, L., Movahedian, B., Azhari, M., “Stability analysis of the thin plates with arbitrary shapes subjected to non-uniform stress fields using boundary element and radial integration methods”, Engineering Analysis with Boundary Elements, Vol. 87, pp.111-121, 2018.
[4]. Zhao, Z., Feng, C., Wang, Y., Yang, J., “Bending and vibration analysis of functionally graded trapezoidal nanocomposite plates reinforced with graphene nanoplatelets (GPLs)”, Composite Structures. Vol. 180, pp. 799-808, 2017.
[5]. Torabi, K., Afshari, H., “Vibration analysis of a cantilevered trapezoidal moderately thick plate with variable thickness”, Engineering Solid Mechanics, Vol. 5, No. 1, pp.71-92, 2017.
[6]. Zamani, M., Fallah, A., Aghdam, M., “Free vibration analysis of moderately thick trapezoidal symmetrically laminated plates with various combinations of boundary conditions”, European Journal of Mechanics-A/Solids, Vol. 36, pp. 204-21, 2012.
[7]. Shokrollahi, S., Shafaghat, S., “A global Ritz formulation for the free vibration analysis of hybrid metal-composite thick trapezoidal plates”, Scientia Iranica, Vol. 23, No. 1, pp. 249-59, 2016.
[8]. Mania, R., “Buckling analysis of trapezoidal composite sandwich plate subjected to in-plane compression”, Composite Structures, Vol. 69, No. 4, pp. 482-490, 2005.
[9]. Hildebrand, F., Reissner, E., Thomas, G., “Notes on the foundations of the theory of small displacements of orthotropic shells”, 1949.
[10]. Kant, T., Owen, D., Zienkiewicz, O., “A refined higher-order C plate bending element”, Computers & structures, Vol. 15, No. 2, pp.177-183,1982.
[11]. Pandya, B., Kant, T., “A consistent refined theory for flexure of a symmetric laminate”, Mechanics research communications, Vol. 14, No. 2, pp. 107-113, 1987.
[12]. Pandya, B., Kant, T., “Higher-order shear deformable theories for flexure of sandwich plates—finite element evaluations”, international Journal of Solids and Structures, Vol. 24, No. 12, pp. 1267-1286, 1988.
[13]. Pandya, B., Kant, T., “Flexural analysis of laminated composites using refined higher-order C° plate bending elements”, Computer Methods in Applied Mechanics and Engineering, Vol. 66, No. 2, pp. 173-198, 1988.
[14]. Pandya, B., Kant, T., “A refined higher-order generally orthotropic C0 plate bending element”, Computers & structures, Vol. 28, No. 2, pp. 119-133, 1988.
[15]. Pandya, B., Kant, T., “Finite element analysis of laminated composite plates using a higher-order displacement model”, Composites Science and Technology, Vol. 32, No. 2, pp. 137-155, 1988.
[16]. Kant, T., Manjunatha, B., “An unsymmetric FRC laminate C° finite element model with 12 degrees of freedom per node”, Engineering Computations: Int J for Computer-Aided Engineering, Vol. 5, No. 4, pp. 300-308, 1993.
[17]. Kant, T., Manjunatha, B., “On accurate estimation of transverse stresses in multilayer laminates”, Computers & structures, Vol. 50, No. 3, pp. 351-365, 1994.
[18]. Manjunatha, B., Kant, T., “A comparison of 9 and 16 node quadrilateral elements based on higher-order laminate theories for estimation of transverse stresses”, Journal of reinforced plastics and composites, Vol. 11, No. 9, pp. 968-1002, 1992.
[19]. Kant, T., “Free vibration of symmetrically laminated plates using a higher‐order theory with finite element technique”, International journal for numerical methods in engineering, Vol. 28, No. 8, pp. 1875-89, 1989.
[20]. Kant, T., Gupta, A., “A finite element model for a higher-order shear-deformable beam theory”, Journal of sound and vibration, Vol. 125, No. 2, pp. 193-202, 1988.
[21]. Kant, T., Marur, S., Rao, G., “Analytical solution to the dynamic analysis of laminated beams using higher order refined theory”, Composite Structures, Vol. 40, No. 1, pp. 1-9, 1997.
[22]. Marur, S., Kant, T., “Free vibration analysis of fiber reinforced composite beams using higher order theories and finite element modelling”, Journal of sound and vibration, Vol. 194, No. 3, pp. 337-351, 1996.
[23]. Reddy, J.N., “A simple higher-order theory for laminated composite plates”, Journal of applied mechanics, Vol. 51, No. 4, pp. 745-75, 1984.
[24]. Reddy, J., Phan, N., “Stability and vibration of isotropic, orthotropic and laminated plates according to a higher-order shear deformation theory”, Journal of sound and vibration, Vol. 98, No. 2, pp.157-170, 1985.
[25]. Noor, A.K., Burton, W.S., “Assessment of shear deformation theories for multilayered”, composite plates, 1989.
[26]. Punera, D., Kant, T., “Free vibration of functionally graded open cylindrical shells based on several refined higher order displacement models”, Thin-Walled Structures, Vol. 119, pp. 707-726, 2017.
[27]. Punera, D., Kant, T., “Elastostatics of laminated and functionally graded sandwich cylindrical shells with two refined higher order models”, Composite Structures, Vol. 182, pp. 505-52, 2017.
[
28]. پورموید، علیرضا، ملکزاده فرد، کرامت، شهروی، مرتضی، " تحلـیل فلاتر پانل ساندویچی استوانهای تحت اثـر نیروی تعقیبکننده با استفاده از روش تربیع تفاضلی تعمیمیافته"، نشریه علمی پژوهشی مهندسی هوانوردی، دوره 20، شماره 1، صفحات 61-49، 1397.
[29]. Kitipornchai, S., Chen, D., Yang, J., “Free vibration and elastic buckling of functionally graded porous beams reinforced by graphene platelets”, Materials & Design, Vol. 116, pp.656-665, 2017.
[
30]. کرانیان، سیدعیسی، اسماعیلزاده خادم، سیامک، کوکبی، مهرداد، " تحلیل ارتعاشات اجباری صفحه نانو کامپوزیت ویسکوالاستیک تقویتشده با نانو لولههای کربنی"، سومین همایش ملی تکنولوژیهای نوین در شیمی، پتروشیمی و نانو ایران، دانشگاه شهید بهشتی تهران، 22 و 23 خرداد، 1392.
[31]. Reddy, J.N., “Energy and variational methods in applied mechanics: with an introduction to the finite element method”, Wiley New York, 1984.
[32]. Afshari, H., Torabi, K., “A Parametric Study on Flutter Analysis of Cantilevered Trapezoidal FG Sandwich Plates”, AUT Journal of Mechanical Engineering , Vol. 1, pp. 191-210, 2017.
[33]. Romero, G., Alvarez, L., Alanı́s, E., Nallim, L., Grossi, R., “Study of a vibrating plate: comparison between experimental (ESPI) and analytical results”, Optics and lasers in engineering, Vol. 40, pp. 81-90, 2003.
[34]. Allahverdizadeh, A., Naei, M., Bahrami, M.N., “Nonlinear free and forced vibration analysis of thin circular functionally graded plates”, Journal of sound and vibration, Vol. 310, No. 4-5, pp. 966-984, 2008.
[35]. Kiani, Y., Mirzaei, M., “Enhancement of non-linear thermal stability of temperature dependent laminated beams with graphene reinforcements”, Composite Structures, Vol. 186, pp. 114-122, 2018.
[36]. Zhao, X., Lee, Y.Y., Liew, K.M., “Free vibration analysis of functionally graded plates using the element-free kp-Ritz method”, Journal of Sound and Vibration, Vol. 319, pp. 918–939, 2009.
