Librescu L., Refined geometrically nonlinear theories of anisotropic laminated shells, Quarterly of Applied Mathematics, 45(1), 1987, pp. 1-27.
 Dennis ST, Palazotte AN., Large displacement and rotational formulation for laminated shells including parabolic transverse shear, International Journal of Non-Linear Mechanics, 25(1), 1990, pp. 67-85.
 Alwar RS, Narasimhan MC., Axisymmetric non-linear analysis of laminates orthotropic annular spherical shells, International Journal of Non-Linear Mechanics, 27(4), 1992, pp. 611-622.
 Birman V., Axisymmetric bending of generally laminated cylindrical shells, Journal of Applied Mechanics, 60(1), 1993, pp. 157-162.
 Chandrashekhara K, Kumar BS., Static analysis of a thick laminated circular cylindrical shell subjected to axisymmetric load, Composite Structures, 23(1), 1993, pp. 1-9.
 Liu JH, Surana KS., Piecewise hierarchical p-version axisymmetric shell element for geometrically nonlinear behavior of laminated composites, Computers & Structures, 55(1), 1995, pp. 67-84.
 Ziyaeifar M, Elwi AE., Degenerated plate-shell elements with refined transverse shear strains, Computers & Structures, 60(6), 1996, pp. 428-460.
 Argyris J, Tenek L, Olofsson L., TRIC: a simple but sophisticated 3-node triangular element based on 6 rigid-body and 12 straining modes for fast computational simulations of arbitrary isotropic and laminated composite shells, Computer Methods in Applied Mechanics and Engineering, 145(1-2), 1997, pp. 11-85.
 Argyris J, Tenek L, Papadrakakis M, Apostolopoulou C., Postbuckling performance of the TRIC natural mode triangular element for isotropic and laminated composite shells, Computer Methods in Applied Mechanics and Engineering, 166(3-4), 1998, pp. 211-231.
 Pinto Correia IF, Barbosa JI, Mota Soares CM, Mota Soares CA., A finite element semi-analytical model for laminated axisymmetric shells: statics, dynamics and buckling, Computers & Structures, 76(1-3), 2000, pp. 299-317.
 Dumir PC, Joshi S, Dube GP., Geometrically nonlinear axisymmetric analysis of thick laminated annular plate using FSDT, Composites Part B: Engineering, 32(1), 2001, pp. 1-10.
 Pinto Correia IF, Mota Soares CM, Mota Soares CA, Herskovits J., Analysis of laminated conical shell structures using higher order models, Composite Structures, 62(3-4), 2003, pp. 383-390.
 Santos H, Mota Soares CM, Mota Soares CA, Reddy J.N., A semi-analytical finite element model for the analysis of laminated 3D axisymmetric shells: bending, free vibration and buckling, Composite Structures, 71(3-4), 2005, pp. 273-281.
 Wu CP, Pu YF, Tsai YH., Asymptotic solutions of axisymmetric laminated conical shells, Thin-Walled Structures,43(10), 2005, pp. 1589-1614.
 Smith TA., Analysis of axisymmetric shell structures under axisymmetric loading by the flexibility method, Journal of Sound and Vibration,318(3), 2008, pp. 428-460.
 Reddy JN., Refined nonlinear theory of plates with transverse shear deformation, International Journal of Solids and Structures, 20(9-10), 1984, pp. 881-896.
 Reddy JN., An evaluation of equivalent-single-layer and layerwise theories of composite laminates, Copmosite Structures,25(1-4), 1993, pp. 21-35.
 Mantari JL, Oktem AS, Guedes Soares C., Static and dynamic analysis of laminated composite and sandwich plates and shells by using a new higher-order shear deformation theory, Composite Structures, 94(1), 2011, pp. 37-49.
 Han SC, Tabiei A, Park WT., Geometrically nonlinear analysis of laminated composite thin shells using a modified first-order shear deformable element-based Lagrangian shell element, Composite Structures, 82(3), 2008, pp. 465-474.
 Reddy JN, Liu CE., A higher-order shear deformation theory of laminated elastic shells, International Journal of Engineering Science, 23(3), 1985, pp. 319-330.
 Noor AK, ASCE M, Peters JM., Analysis of laminated anisotropic shells of revolution, Journal of Engineering Mechanics, 113(1), 1987, pp. 49-65.
 Sheinman I, Shaw D, Simitses GJ., Nonlinear analysis of axially-loaded laminated cylindrical shells, Computers & Structures, 16(1-4), 1983, pp. 131-137.
 Patel BP, Singh S, Nath Y., Postbuckling characteristics of angle-ply laminated truncated circular conical shells, Communications in Nonlinear Science Numerical Simulation, 13(7), 2008, pp. 1411-1430.
 Singh S, Patel BP, Nath Y., Postbuckling of laminated shells of revolution with meridional curvature under thermal and mechanical loads, International Journal of Structural Stability and Dynamics, 9(1), 2009, pp. 107-126.
 Cagdas IU., Stability analysis of cross-ply laminated shells of revolution using a curved axisymmetric shell finite element, Thin-Walled Structures, 49(6), 2011, pp. 732-742.
 Wu CP, Chi YW., Three-dimensional nonlinear analysis of laminated cylindrical shells under cylindrical bending, European Journal of Mechanics- A/Solids. 24(5), 2005, pp. 837-856.
 Bhaskar K, Varadan TK., A higher-order theory for bending analysis of laminated shells of revolution, Computers & Structures, 40(4), 1991, pp. 815-819.
 Bhimaraddi A, Carr AJ, Moss PJ., A shear deformable finite element for the analysis of general shells of revolution, Computers & Structures, 31(3), 1989, pp. 299-308.
 Chang TY, Sawamiphakdi K., Large deformation analysis of laminated shells by finite element method, Computers & Structures, 13, 1981, pp. 331-340.
 Rezaiee-Pajand M, Arabi E., A curved triangular element for nonlinear analysis of laminated shells, Composite Structures, 153, 2016, pp. 538-548.
 Xu CS., Buckling and post-buckling of symmetrically laminated moderately-thick spherical caps, International Journal of Solids and Structures, 28(9), 1991, pp. 1171-1184.
 Alankaya V, Oktem AS., Static analysis of laminated and sandwich composite doubly-curved shallow shells, Steel and Composite Structures, 20(5), 2016, pp. 1043-1066.
 Sofiyev AH, Kuruoglu N., Buckling of non-homogeneous orthotropic conical shells subjected to combined load, Steel and Composite Structures, 19(1), 2015, pp. 1-19.
 Rezaiee-Pajand M, Arabi E, Masoodi Amir R., A triangular shell element for geometrically nonlinear analysis, Acta Mechanica, 229(1), 2018, pp. 323-342.
 Santos H, Mota Soarez CM, Mota Soarez CA, Reddy JN., A semi-analytical finite element model for the analysis of cylindrical shells made of functionally graded materials, Composite Structures, 91(4), 2009, pp. 427-432.
 Bich DH, Dung DV, Hoa LK., Nonlinear static and dynamic buckling analysis of functionally graded shallow spherical shells including temperature effects, Composite Structures, 94(9), 2012, pp. 2952-2960.
 Bich DH, Tung HV., Non-linear axisymmetric response of functionally graded shallow spherical shells under uniform external pressure including temperature effects, International Journal of Non-linear Mechanics,46(9), 2011, pp. 1195-1204
 Zozulya VV. Zhang CH., A high order theory for functionally graded axisymmetric cylindrical shells, International Journal of Mechanical Sciences, 60(1), 2012, pp. 12-22.
 Viola E, Rossetti L, Fantuzzi N, Tornabene F., Static analysis of functionally graded conical shells and panels using the generalized unconstrained third order theory coupled with the stress recovery, Composite Structures, 112, 2014, pp. 44-65.
 Arciniega RA, Reddy JN., Large deformation analysis of functionally graded shells, International Journal of Solids and Structures, 44(6), 2007, pp. 2036-2052.
 Kar VR, Panda SK., Nonlinear flexural vibration of shear deformable functionally graded spherical shell panel, Steel and Composite Structures, 18(3), 2015, pp. 693-709.
 Wu CP, Liu YC., A state space meshless method for the 3D analysis of FGM axisymmetric circular plates, Steel and Composite Structures, 22(1), 2016, pp. 161-182.
 Surana KS., Geometrically nonlinear formulation for the axisymmetric shell elements, International Journal for Numerical Methods in Engineering, 18(4), 1982, pp. 477-502.
 Leon SE, Paulino GH, Pereira A, Menezes IFM, Lages EN., A unified library of nonlinear solution schemes, Applied Mechanics Reviews, 64(4), 2011, pp. 1-26.