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How to cite this paper
APA: Shooshtari, A & Razavi, S. (2014). Nonlinear forced vibration of hybrid composite rectangular plates. Engineering Solid Mechanics, 2(3), 209-228.
Chicago/Turabian: Shooshtari, A & Razavi, S. 2014. "Nonlinear forced vibration of hybrid composite rectangular plates." Engineering Solid Mechanics 2, no. 3 (2014): 209-228.
AMA: Shooshtari, A & Razavi, S. Nonlinear forced vibration of hybrid composite rectangular plates. Engineering Solid Mechanics. 2014;2(3):209-228.
References
Abe, A., Kobayashi, Y., & Yamada, G. (1998). Analysis of sub-harmonic resonance of moderately thick anti-symmetric angle-ply laminated plates by using method of multiple scales.Journal of Sound and Vibration,217(3), 467-484.
Amabili, M. (2004). Nonlinear vibrations of rectangular plates with different boundary conditions: theory and experiments. Computers and Structures, 82, 2587-2605.
Amabili, M., & Farhadi, S. (2009).Shear deformable versus classical theories for nonlinear vibrations of rectangular isotropic and laminated composite plates. Journal of Sound and Vibration, 320, 649-667.
Botelho, E. C., Silva, R. A., Pardini, L. C., & Rezende, M. C. (2006).A review on the development and properties of continuous fiber/epoxy/aluminum hybrid composites for aircraft structures.Materials Research, 9(3), 247-256.
Boumediene, F., Miloudi, A., Cadou, J. M., Duigou, L., & Boutyour, E. H. (2009). Nonlinear forced vibration of damped plates by an asymptotic numerical method. Computers and Structures, 87, 1508-1515.
Chia, C. Y. (1980). Nonlinear Analysis of Plates. McGraw-Hill.
Harras, B., Benamar, R., & White, R. G. (2002).Experimental and theoretical investigation of the linear and non-linear dynamic behaviour of a glare 3 hybrid composite panel. Journal of Sound and Vibration, 252(2), 281-315.
Langdon, G. S., Chi, Y., Nurick, G.N., & Haupt, P. (2009). Response of GLARE panels to blast loading. Engineering Structures, 31(12), 3116-3120.
Lu H. X., & Li J. Y. (2009). Analysis of an initially stressed laminated plate based on elasticity theory. Composite Structures, 88, 271-279.
Nayfeh, A. H., & Mook, D. T. (1995).Nonlinear Oscillation. John Wiley & Sons, Inc.
Rashidi, M. M., Shooshtari, A., & Anwar Bég, O. (2012). Homotopy perturbation study of nonlinear vibration of Von Karman rectangular plates. Computers and Structures, 106-107, 46-55.
Reddy, J. N. (2004).Mechanics of laminated composite plates and shells: theory and analysis. second ed. CRC Press.
Ribeiro, P. (2004). Non-linear forced vibrations of thin/thick beams and plates by the finite element and shooting methods. Computers and Structures, 82, 1413-1423.
Ribeiro, P. (2005). Nonlinear vibrations of simply-supported plates by the p-version finite element method. Finite Elements in Analysis and Design, 41, 911-924.
Ribeiro, P. (2006). Forced periodic vibrations of laminated composite plates by a p-version, first order shear deformation, finite element. Composites Science and Technology, 66, 1844-1856.
Ribeiro, P. (2009). On the influence of membrane inertia and shear deformation on the geometrically nonlinear vibrations of open, cylindrical, laminated clamped shells. Composites Science and Technology, 69, 176-185.
Shooshtari, A., & Razavi, S. (2010). A closed form solution for linear and nonlinear free vibrations of composite and fiber metal laminated rectangular plates. Composite Structures, 92, 2663-2675.
Singha, M. K., & Daripa, R. (2009).Nonlinear vibration and dynamic stability analysis of composite plates. Journal of Sound and Vibration, 328, 541-554.
Wei, C. L., Chen, C. S., Shih, C. S., & Chang, Y. C. (2012). Nonlinear vibration of initially stressed hybrid composite plates on elastic foundations. Mechanics of Composite Materials, 48(4), 467-482.
Zhang, W., & Zhao, M. H. (2012). Nonlinear vibrations of a composite laminated cantilever rectangular plate with one-to-one internal resonance. Nonlinear Dynamics, 70(1), 295-313.
Amabili, M. (2004). Nonlinear vibrations of rectangular plates with different boundary conditions: theory and experiments. Computers and Structures, 82, 2587-2605.
Amabili, M., & Farhadi, S. (2009).Shear deformable versus classical theories for nonlinear vibrations of rectangular isotropic and laminated composite plates. Journal of Sound and Vibration, 320, 649-667.
Botelho, E. C., Silva, R. A., Pardini, L. C., & Rezende, M. C. (2006).A review on the development and properties of continuous fiber/epoxy/aluminum hybrid composites for aircraft structures.Materials Research, 9(3), 247-256.
Boumediene, F., Miloudi, A., Cadou, J. M., Duigou, L., & Boutyour, E. H. (2009). Nonlinear forced vibration of damped plates by an asymptotic numerical method. Computers and Structures, 87, 1508-1515.
Chia, C. Y. (1980). Nonlinear Analysis of Plates. McGraw-Hill.
Harras, B., Benamar, R., & White, R. G. (2002).Experimental and theoretical investigation of the linear and non-linear dynamic behaviour of a glare 3 hybrid composite panel. Journal of Sound and Vibration, 252(2), 281-315.
Langdon, G. S., Chi, Y., Nurick, G.N., & Haupt, P. (2009). Response of GLARE panels to blast loading. Engineering Structures, 31(12), 3116-3120.
Lu H. X., & Li J. Y. (2009). Analysis of an initially stressed laminated plate based on elasticity theory. Composite Structures, 88, 271-279.
Nayfeh, A. H., & Mook, D. T. (1995).Nonlinear Oscillation. John Wiley & Sons, Inc.
Rashidi, M. M., Shooshtari, A., & Anwar Bég, O. (2012). Homotopy perturbation study of nonlinear vibration of Von Karman rectangular plates. Computers and Structures, 106-107, 46-55.
Reddy, J. N. (2004).Mechanics of laminated composite plates and shells: theory and analysis. second ed. CRC Press.
Ribeiro, P. (2004). Non-linear forced vibrations of thin/thick beams and plates by the finite element and shooting methods. Computers and Structures, 82, 1413-1423.
Ribeiro, P. (2005). Nonlinear vibrations of simply-supported plates by the p-version finite element method. Finite Elements in Analysis and Design, 41, 911-924.
Ribeiro, P. (2006). Forced periodic vibrations of laminated composite plates by a p-version, first order shear deformation, finite element. Composites Science and Technology, 66, 1844-1856.
Ribeiro, P. (2009). On the influence of membrane inertia and shear deformation on the geometrically nonlinear vibrations of open, cylindrical, laminated clamped shells. Composites Science and Technology, 69, 176-185.
Shooshtari, A., & Razavi, S. (2010). A closed form solution for linear and nonlinear free vibrations of composite and fiber metal laminated rectangular plates. Composite Structures, 92, 2663-2675.
Singha, M. K., & Daripa, R. (2009).Nonlinear vibration and dynamic stability analysis of composite plates. Journal of Sound and Vibration, 328, 541-554.
Wei, C. L., Chen, C. S., Shih, C. S., & Chang, Y. C. (2012). Nonlinear vibration of initially stressed hybrid composite plates on elastic foundations. Mechanics of Composite Materials, 48(4), 467-482.
Zhang, W., & Zhao, M. H. (2012). Nonlinear vibrations of a composite laminated cantilever rectangular plate with one-to-one internal resonance. Nonlinear Dynamics, 70(1), 295-313.