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Trans RINA, Vol 161, Part A4, Intl J Maritime Eng, Oct-Dec 2019


Solid Mechanics and Material Engineering, Volume 40, pp. 398-406.


205. WATTS, G., PRADYUMNA, S. & SINGHA, M. K., 2018. Free vibration analysis of non- rectangular plates in contact with bounded fluid using element free Galerkin method. Ocean Engineering, Volume 160, pp. 438-448.


206. WEBBER, J. P. H. & MORTON, S. K., 1993. An analytical solution for the thermal stresses at the free edges of laminated plates. Composites science and technology, Volume 46, pp. 175- 185.


207. WHITNEY, J. M., 1969a. Bending-extensional coupling in laminated plates under transverse loading. Journal of Composite Materials, Volume 3, pp. 20-28.


208. WHITNEY, J. M., 1969b. Cylindrical bending of unsymmetrically laminated plates. Journal of Composite Materials, Volume 3, pp. 715-719.


209. WHITNEY, J. M., 1969c. The effect of transverse shear deformation on the bending of laminated plates. Journal of Composite Materials, Volume 3, pp. 534-547.


210. WHITNEY, J. M., 1973. Shear correction factors for orthotropic laminates under static load. Journal of Applied Mechanics, Volume 40, pp. 302-304.


211. WHITNEY, J. M. & LEISSA, A. W., 1969. Analysis of heterogeneous anisotropic plates. Journal of Applied Mechanics, Volume 36, pp. 261-266.


212. WHITNEY, J. M. & PAGANO, N. J., 1970. Shear deformation in heterogeneous anisotropic plates. Journal of applied mechanics, Volume 37, pp. 1031-1036.


213. WOO, K. S., HONG, C. H., BASU, P. K. & SEO, C. G., 2003. Free vibration of skew Mindlin plates by p-version of FEM. Journal of Sound and Vibration, Volume 268, pp. 637-656.


214. XUE, Y., JIN, G., DING, H. & CHEN, M., 2018. Free vibration analysis of in-plane functionally graded plates using a refined plate theory and isogeometric approach. Composite Structures, Volume 192, pp. 193-205.


215. YADAV, D., SHARMA, A. & SHIVHARE, V., 2015. Free vibration analysis of isotropic plate with stiffeners using finite element method. Engineering Solid Mechanics, Volume 3, pp. 167-176.


216. YANG, P. C., NORRIS, C. H. & STAVSKY, Y., 1966. Elastic wave propagation in heterogeneous plates. International Journal of solids and structures, Volume 2, pp. 665-684.


217. YORK, C. B. & WILLIAMS, F. W., 1995. Buckling analysis of skew plate assemblies: classical plate theory results incorporating Lagrangian multipliers. Computers & structures, Volume 56, pp. 625-635.


218. YE, T., JIN, G. & SU, Z., 2014. Three- dimensional vibration analysis of laminated


226.


functionally graded spherical shells with general boundary conditions. Composite Structures 116, pp. 571–588


219. YE, T., JIN, G. & ZHANG, Y., 2015. Vibrations of composite laminated doubly-curved shells of revolution with elastic restraints including shear deformation, rotary inertia and initial curvature. Composite Structures 133, pp. 202–225


220. YE, T. & JIN, G., 2016. Elasticity solution for vibration of generally laminated beams by a modified Fourier expansion-based sampling surface method. Computers and Structures 167,115–130


221. YE, T., JIN, G. & SU, Z., 2016a. Three- dimensional vibration analysis of functionally graded sandwich deep open spherical and cylindrical shells with general restraints. Journal of Vibration and Control, Vol. 22(15) 3326–3354


222. YE, T., JIN, G. & SU, Z., 2016b. A spectral- sampling surface method for the vibration of 2-D laminated curved beams with variable curvatures and general restraints. International Journal of Mechanical Sciences 110,170–189


223. YE, T., JIN, G. & SU, Z., 2017. Three- dimensional vibration analysis of sandwich and multilayered plates with general ply stacking sequences by a spectral-sampling surface method. Composite Structures 176, 1124–1142.


224.


YU, T. T., YIN, S., BUI, T. Q. & HIROSE, S., 2015. A simple FSDT-based isogeometric analysis for geometrically nonlinear analysis of functionally graded plates. Finite Elements in Analysis and Design, Volume 96, pp. 1-10.


225.


YU, T., YIN, S., BUI, T. Q., XIA, S., TANAKA, S., & HIROSE, S., 2016. NURBS-based isogeometric analysis of buckling and free vibration problems for laminated composites plates with complicated cutouts using a new simple FSDT theory and level set method. Thin- Walled Structures, Volume 101, pp. 141-156.


ZAMANI, M., FALLAH, A. & AGHDAM, M. M., 2012. Free vibration analysis of moderately thick trapezoidal symmetrically laminated plates with various combinations of boundary conditions. European Journal of Mechanics- A/Solids, Volume 36, pp. 204-212.


227. 228.


ZENG, H. & BERT, C. W., 2001. Free vibration analysis of discretely stiffened skew plates. International Journal of Structural Stability and Dynamics, Volume 1, pp. 125-144.


ZGHAL, S., FRIKHA, A. & DAMMAK, F., 2018. Free vibration analysis of carbon nanotube-reinforced functionally graded composite


shell 229. structures. Applied


Mathematical Modelling, Volume 53, pp. 132- 155.


ZHANG, L. W., 2017. On the study of the effect of in-plane forces on the frequency parameters of CNT-reinforced composite skew plates. Composite Structures, Volume 160, pp. 824-837.


©2019: The Royal Institution of Naval Architects


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