Alipour M.M., Shariyat M., 2012, An elasticity-equilibrium-based zigzag theory for axisymmetric bending and stress analysis of the functionally graded circular sandwich plates, using a Maclaurin-type series solution, European Journal of Mechanics - A/Solids 34: 78-101.
 Ramaiah G.K., Vijayakumar K., 1973, Natural frequencies of polar orthotropic annular plates, Journal of Sound and Vibration 26: 517–31.
 Narita Y., 1984, Natural frequencies of completely free annular and circular plates having polar orthotropy, Journal of Sound and Vibration 92: 33–8.
 Lin C.C., Tseng C.S., 1998, Free vibration of polar orthotropic laminated circular and annular plates, Journal of Sound and Vibration 209: 797–810.
 Cupial P., Niziol J., 1995, Vibration and damping analysis of a three layered composite plate with a viscoelastic mid-layer, Journal of Sound and Vibration 183: 99–114.
 Bailey P.B., Chen P., 1987, Natural modes of vibration of linear viscoelastic circular plates with free edges, International Journal of Solids and Structures 23(6): 785-795.
 Roy P.K., Ganesan N., 1993, A vibration and damping analysis of circular plates with constrained damping layer treatment, Computres and Structres 49: 269–74.
 Yu S.C., Huang S.C., 2001, Vibration of a three-layered viscoelastic sandwich circular plate, International Journal of Mechanical Sciences 43: 2215–36.
 Wang H.J., Chen L.W., 2002, Vibration and damping analysis of a three-layered composite annular plate with a viscoelastic mid-layer, Composite Structures 58: 563–570.
 Chen Y. R., Chen L. W., 2007, Vibration and stability of rotating polar orthotropic sandwich annular plates with a viscoelastic core layer, Composite Structures 78: 45–57.
 Shariyat M., Alipour M.M., 2011, Differential transform vibration and modal stress analyses of circular plates made of two-directional functionally graded materials resting on elastic foundations, Archive of Applied Mechanics 81: 1289-1306.
 Alipour M.M., Shariyat M., 2011, Semi-analytical buckling analysis of heterogeneous variable thickness viscoelastic circular plates on elastic foundations, Mechanics Research Communications 38: 594-601.
 Stephen N.G., 1980, Timoshenko's shear coefficient from a beam subjected to gravity loading, ASME Journal of Applied Mechanics 47: 121-127.
 Prabhu M. R., Davalos J.F., 1996, Static shear correction factor for laminated rectangular beams, Composites: Part B 27: 285-293.
 Hutchinson J.R., 2001, Shear coefficients for Timoshenko beam theory, ASME Journal of Applied Mechanics 68: 87-92.
 Mindlin R.D., 1951, Influence of rotary inertia and shear on flexural motions of isotropic elastic plates, Journal of Applied Mechanics 18: 31–38.
 Stephen N.G., 1997, Mindlin plate theory: best shear coefficient and higher spectra validity, Journal of Sound and Vibration 202(4): 539-553.
 Andrew J., 2006, Mindlin shear coefficient determination using model comparison, Journal of Sound and Vibration 294: 125–130.
 LiuY., Soh C. K., 2007, Shear correction for Mindlin type plate and shell elements, International Journal of Numerical Methods in Engineering 69: 2789–2806.
 Kirakosyan R.M., 2008, Refined theory of orthotropic plates subjected to tangential force loads, International Applied Mechanics 44(4): 107–119.
 Batista M., 2011, Refined Mindlin–Reissner theory of forced vibrations of shear deformable plates, Engineering Structures 33: 265–272.
 Birman V., Bert C.W., 2001, On the choice of shear correction factor in sandwich structures, Jolurnal of Reinforced Plastics and Composites 20(3): 255-272.
 Huang N. N., 1994, Influence of shear correction factors in the higher order shear deformation laminated shell theory, International Journal of Solids and Structures 31(9): 1263-1277.
 Efraim E., Eisenberger M., 2007, Exact vibration analysis of variable thickness thick annular isotropic and FGM plates, Journal of Sound and Vibration 299: 720–738.
 Miller A.K., Adams D.F., Mentock W.A., 1987, Shear stress correction factors in hybrid composite material beams, Materials Since and Engineering 33: 81-90.
 Pai P.F., 1995, A new look at shear correction factors and warping functions of anisotropic laminates, International Journal of Solids and Structures 32(16): 2295-2313.
 Norman F., Knight J.R., Yunqian Q.I., 1997, Restatement of first-order shear deformation theory for laminated plates, International Journal of Solids and Structures 34: 481-492.
 Nguyen T. K., Sab K., Bonnet G., 2008, First-order shear deformation plate models for functionally graded materials, Composite Structures 83: 25–36.
 Shariyat M., 2010, Non-linear dynamic thermo-mechanical buckling analysis of the imperfect sandwich plates based on a generalized three-dimensional high-order global-local plate theory, Composite Structures 92: 72-85.
 Shariyat M., 2010, A generalized high-order global-local plate theory for nonlinear bending and buckling analyses of imperfect sandwich plates subjected to thermo-mechanical loads, Composite Structures 92: 130-143.
 Shariyat M., 2011, Non-linear dynamic thermo-mechanical buckling analysis of the imperfect laminated and sandwich cylindrical shells based on a global-local theory inherently suitable for non-linear analyses, International Journal of Non-Linear Mechanics 46(1): 253-271.
 Shariyat M., 2011, 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 81: 1253-1268.
 Shariyat M., 2011, A nonlinear double- superposition global-local theory for dynamic buckling of imperfect viscoelastic composite/ sandwich plates: A hierarchical constitutive model, Composite Structures 93: 1890-1899.
 Shariyat M., 2011, An accurate double superposition global-local theory for vibration and bending analyses of cylindrical composite and sandwich shells subjected to thermomechanical loads, Proceedings of the Institution of Mechanical Engineers, Part C: Journal of Mechanical Engineering Science 225: 1816-1832.
 Shariyat M., 2011, Nonlinear thermomechanical dynamic buckling analysis of imperfect viscoelastic composite/sandwich shells by a double-superposition global-local theory and various constitutive models, Composite Structures 93: 2833-2843.
 Shariyat M., 2012, A general nonlinear global-local theory for bending and buckling analyses of imperfect cylindrical laminated and sandwich shells under thermomechanical loads, Meccanica 47: 301-319.
 Reddy J.N., 2007. Theory and analysis of elastic plates and shells. 2nd Ed. CRC/Taylor & Francis.
 Shen, H. S., 2009. Functionally graded materials: nonlinear analysis of plates and shells. CRC Press, Taylor & Francis Group, Boca Raton.
 Lakes R.., 2009, Viscoelastic Materials, Cambridge University Press, New York.
 Fung Y.C., Tong, P., 2001, Classical and computational solid mechanicas, World Scientific Publishing Co. Pte. Ltd., Singapore.