How to cite this paper
Bhardwaj, H., Vimal, J & Sharma, A. (2015). Study of free vibration analysis of laminated composite plates with triangular cutouts.Engineering Solid Mechanics, 3(1), 43-50.
Refrences
Aydogdu, M. & Timarchi, T. (2003). Vibration analysis of cross-ply laminated square plates with general boundary conditions. Composite Science and Technology, 63 (7), 1061-1070.
Bathe, K. J. (1996). Finite element procedures. Prentie-Hall, Englewood cliffs.
Boscolo, M. & Banerjee, J. R. (2014). Layer-wise dynamic stiffness solution for free vibration analysis of laminated composite plates. Journal of Sound and Vibration, 333 (1), 200-227.
Brethee, K. F. (2009). Free vibration analysis of a symmetric and anti-symmetric laminated composite plate with a cutout at the center. Al-Qadisiya Journal for Engineering Sciences.
Chen, W. Q. & Lue, C. F. (2005). 3D free vibration analysis of cross-ply laminated plates with one pair of opposite edges simply supported. Composite Structures, 69 (1), 77-87.
Civalek, O. (2008). Free vibration analysis of symmetrically laminated composite plates with first-order shear deformation theory (FSDT) by discrete singular convolution method. Finite Elements in Analysis and Design, 44 (12-13), 725-731.
Cui, X. Y., Liu, G. R. & Li, G. Y. (2011). Bending and vibration responses of laminated composite plates using an edge-based smoothing technique. Engineering analysis with boundary elements, 35 (6), 818-826.
Grover, N., Singh, B. N. & Maiti, D. K. (2013). Analytical and finite element modeling of laminated composite and sandwich plates: An assessment of a new shear deformation theory for free vibration response. Internal Journal of Mechanical Sciences, 67, 89-99.
Karami, G., Malekzadeh, P. & Mohebpour, S. R. (2006). DQM free vibration analysis of moderately thick symmetric laminated plates with elastically restrained edges. Composite Structures, 74 (1), 115-125.
Lahouel, Bahi-Eddine & Guenfoud, Mohamed (2013). Comparative analysis of vibration between laminated composite plates with and without holes under compressive loads. World Academy of Science, Engineering and Technology, 7, 6-20.
Liew, K. M., Huang, Y. Q. & Reddy, J. N. (2003). Vibration analysis of symmetrically laminated plates based on FSDT using the moving least squares differential quadrature method. Computer Methods in Applied Mechanics and Engineering, 192 (19), 2203-2222.
Luccioni, L. X. & Dong, S. B. (1998). Levy-type finite element analysis of vibration and stability of thin and thick laminated composite rectangular plates. Composites Part B: Engineering, 29 (4), 459-475.
Marjanovic, M. & Vuksanovic, D. (2014). Layerwise solution of free vibrations and buckling of laminated composite and sandwich plates with embedded delaminations. Journal of Composite Structures, 108, 9-20.
Ngo-Cong, D., Mai-Duy, N., Karunasena, W. & Tran-Cong T. (2011). Free vibration analysis of laminated composite plates based on FSDT using one-dimensional IRBFN method. Computers and Structures, 89 (1-2), 1-13.
Pandit, M. K., Haldar, S., Mukhopadhyay, M. (2007). Free vibration analysis of laminated composite rectangular plate using finite element method. Journal of Reinforced Plastics and Composites, 26 (1), 69-80.
Sharma, A.K. & Mittal, N.D. (2010). Review on stress and vibration analysis of composite plates. Journal of Applied Sciences, 10 (23), 3156-3166.
Sharma, A.K. & Mittal, N.D., Sharma A. (2011). Free vibration analysis of moderately thick anti symmetric cross-ply laminated rectangular plates with elastic edge constraints. International Journal of Mechanical Sciences, 53, 688–695.
Sharma, A. K. & Mittal, N. D. (2013). Free vibration analysis of laminated composite plates with elastically restrained edges using FEM. Central European Journal of Engineering. 3 (2), 306-315.
Sharma, A. K. & Mittal, N.D. (2014). Free vibration analysis of moderately thick Anti-symmetric angle-ply laminated rectangular plates with elastic edge constraints. Mechanics of Advanced Materials and Structures, 21, 341–348.
Suresh Kumar, J., Dharma Raju, T. & Vijaya Kumar Reddy, K. (2011). Vibration analysis of composite laminated plates using higher order shear deformation theory with zig-zag function. Indian Journal of Science and Technology, 4(8),960-966.
Xiang, S., Bi, Z. Y., Jiang, S. X., Jin, Y. X., & Yang, M. S. (2011). Thin plate spline radial basis function for the free vibration analysis of laminated composite shells. Composite Structures, 93(2), 611-615.
Xiang, S., Shi, H., Wang, K. M., Ai, Y. T., & Sha, Y. D. (2010). Thin plate spline radial basis functions for vibration analysis of clamped laminated composite plates. European Journal of Mechanics-A/Solids, 29(5), 844-850.
Wilson, E. L., & Itoh, T. (1983). An eigensolution strategy for large systems. Computers & Structures, 16(1), 259-265.
Bathe, K. J. (1996). Finite element procedures. Prentie-Hall, Englewood cliffs.
Boscolo, M. & Banerjee, J. R. (2014). Layer-wise dynamic stiffness solution for free vibration analysis of laminated composite plates. Journal of Sound and Vibration, 333 (1), 200-227.
Brethee, K. F. (2009). Free vibration analysis of a symmetric and anti-symmetric laminated composite plate with a cutout at the center. Al-Qadisiya Journal for Engineering Sciences.
Chen, W. Q. & Lue, C. F. (2005). 3D free vibration analysis of cross-ply laminated plates with one pair of opposite edges simply supported. Composite Structures, 69 (1), 77-87.
Civalek, O. (2008). Free vibration analysis of symmetrically laminated composite plates with first-order shear deformation theory (FSDT) by discrete singular convolution method. Finite Elements in Analysis and Design, 44 (12-13), 725-731.
Cui, X. Y., Liu, G. R. & Li, G. Y. (2011). Bending and vibration responses of laminated composite plates using an edge-based smoothing technique. Engineering analysis with boundary elements, 35 (6), 818-826.
Grover, N., Singh, B. N. & Maiti, D. K. (2013). Analytical and finite element modeling of laminated composite and sandwich plates: An assessment of a new shear deformation theory for free vibration response. Internal Journal of Mechanical Sciences, 67, 89-99.
Karami, G., Malekzadeh, P. & Mohebpour, S. R. (2006). DQM free vibration analysis of moderately thick symmetric laminated plates with elastically restrained edges. Composite Structures, 74 (1), 115-125.
Lahouel, Bahi-Eddine & Guenfoud, Mohamed (2013). Comparative analysis of vibration between laminated composite plates with and without holes under compressive loads. World Academy of Science, Engineering and Technology, 7, 6-20.
Liew, K. M., Huang, Y. Q. & Reddy, J. N. (2003). Vibration analysis of symmetrically laminated plates based on FSDT using the moving least squares differential quadrature method. Computer Methods in Applied Mechanics and Engineering, 192 (19), 2203-2222.
Luccioni, L. X. & Dong, S. B. (1998). Levy-type finite element analysis of vibration and stability of thin and thick laminated composite rectangular plates. Composites Part B: Engineering, 29 (4), 459-475.
Marjanovic, M. & Vuksanovic, D. (2014). Layerwise solution of free vibrations and buckling of laminated composite and sandwich plates with embedded delaminations. Journal of Composite Structures, 108, 9-20.
Ngo-Cong, D., Mai-Duy, N., Karunasena, W. & Tran-Cong T. (2011). Free vibration analysis of laminated composite plates based on FSDT using one-dimensional IRBFN method. Computers and Structures, 89 (1-2), 1-13.
Pandit, M. K., Haldar, S., Mukhopadhyay, M. (2007). Free vibration analysis of laminated composite rectangular plate using finite element method. Journal of Reinforced Plastics and Composites, 26 (1), 69-80.
Sharma, A.K. & Mittal, N.D. (2010). Review on stress and vibration analysis of composite plates. Journal of Applied Sciences, 10 (23), 3156-3166.
Sharma, A.K. & Mittal, N.D., Sharma A. (2011). Free vibration analysis of moderately thick anti symmetric cross-ply laminated rectangular plates with elastic edge constraints. International Journal of Mechanical Sciences, 53, 688–695.
Sharma, A. K. & Mittal, N. D. (2013). Free vibration analysis of laminated composite plates with elastically restrained edges using FEM. Central European Journal of Engineering. 3 (2), 306-315.
Sharma, A. K. & Mittal, N.D. (2014). Free vibration analysis of moderately thick Anti-symmetric angle-ply laminated rectangular plates with elastic edge constraints. Mechanics of Advanced Materials and Structures, 21, 341–348.
Suresh Kumar, J., Dharma Raju, T. & Vijaya Kumar Reddy, K. (2011). Vibration analysis of composite laminated plates using higher order shear deformation theory with zig-zag function. Indian Journal of Science and Technology, 4(8),960-966.
Xiang, S., Bi, Z. Y., Jiang, S. X., Jin, Y. X., & Yang, M. S. (2011). Thin plate spline radial basis function for the free vibration analysis of laminated composite shells. Composite Structures, 93(2), 611-615.
Xiang, S., Shi, H., Wang, K. M., Ai, Y. T., & Sha, Y. D. (2010). Thin plate spline radial basis functions for vibration analysis of clamped laminated composite plates. European Journal of Mechanics-A/Solids, 29(5), 844-850.
Wilson, E. L., & Itoh, T. (1983). An eigensolution strategy for large systems. Computers & Structures, 16(1), 259-265.