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Trans RINA, Vol 161, Part A4, Intl J Maritime Eng, Oct-Dec 2019 176.


TAJ, M. N. A. G., CHAKRABARTI, A. & TALHA, M., 2014. Bending analysis of functionally graded skew sandwich plates with through-the thickness displacement variations. Journal of Sandwich Structures & Materials, Volume 16, pp. 210-248.


177.


TAMUROV, N. G. & GRUD'EVA, G. A., 1974. Theory of bending of three-layered plates taking into account the physical nonlinearity of materials. Soviet Applied Mechanics, Volume 10, pp. 1300-1305.


178. 179. 180.


THAI, H.T. & KIM, S.E., 2015. A review of theories for the modeling and analysis of functionally graded plates and shells. Composite Structures, Volume 128, pp. 70-86.


TIMOSHENKO, S. P. & GERE, J. M., 1961. Theory of elastic stability. s.l.:McGraw-Hill, New York.


TIMOSHENKO, S. P. &GOODIER, J. N., 1971. Theory of Elasticity, McGraw-Hill, New York, 1970. Fok-Ching Chong received the BS degree from the Department of Electrical Engineering, National Taiwan University, Taipei, Taiwan, in.


181. 182. 183. 184.


TIMOSHENKO, S. P. & WOINOWSKY- KRIEGER, S., 1959. Theory of plates and shells. s.l.:McGraw-hill.


TOURATIER, M., 1991. An efficient standard plate theory. International journal of engineering science, Volume 29, pp. 901-916.


TOURATIER, M., 1992. A refined theory of laminated shallow shells. International Journal of Solids and Structures, Volume 29, pp. 1401- 1415.


TOURATIER, M. & FAYE, J.P., 1995. On a refined model in structural mechanics: finite element approximation and edge effect analysis for axisymmetric shells. Computers & structures, Volume 54, pp. 897-920.


185.


TURVEY, G. J., 1977. Bending of laterally loaded, simply supported, moderately thick, antisymmetrically laminated rectangular plates. Fibre Science and Technology, Volume 10, pp. 211-232.


186. UFLYAND, Y. S., 1948. The propagation of waves in the transverse vibrations of bars and plates. Akad. Nauk. SSSR, Prikl. Mat. Mech, Volume 12, p. 8.


187. UGURAL, A. C. & UGURAL, A. C., 1999. Stresses in plates and shells. s.l.:McGraw-Hill Boston.


188. UPADHYAY, A. K. & SHUKLA, K. K., 2013. Non-linear static and dynamic analysis of skew sandwich plates. Composite Structures, Volume 105, pp. 141-148.


189. 190.


VASIL'EV, V. V., 1992. Theory of thin plates. Rossijskaya Akademiya Nauk Izvestiya Mekhanika Tverdogo Tela, Volume 3, pp. 26-47.


VIMAL, J., SRIVASTAVA, R., BHATT, A. & SHARMA, A., 2014. Free vibration analysis of moderately thick functionally graded skew


plates. Engineering Solid Mechanics, Volume 2, pp. 229-238.


191.


VINSON, J. R. & CHOU, T.W., 1975. Composite materials and their use in structures.


192. VLACHOUTSIS, S., 1992. Shear correction factors for plates and shells. International Journal for Numerical Methods in Engineering, Volume 33, pp. 1537-1552.


193. VLASOV, B. F., 1957. On the equations of bending of plates. Dokla Ak Nauk Azerbeijanskoi-SSR, Volume 3, pp. 955-979.


194. VOLOKH, K. Y., 1994. On the classical theory of plates. Journal of Applied Mathematics and Mechanics, Volume 58, pp. 1101-1110.


195. VUKSANOVIC, D., 2000. Linear analysis of laminated composite plates using single layer higher-order discrete models. Composite Structures, Volume 48, pp. 205-211.


196. WANG, A. S. D. & CHOU, P. C., 1972. A comparison of two laminated plate theories. Journal of Applied Mechanics, Volume 39, pp. 611-613.


197. WANG, C. M., ANG, K. K., YANG, L. & WATANABE, E., 2000. Free vibration of skew sandwich plates with laminated facings. Journal of sound and vibration, Volume 235, pp. 317- 340.


198. WANG, C. M., LIM, G. T., REDDY, J. N. & LEE, K. H., 2001. Relationships between bending solutions of Reissner and Mindlin plate theories. Engineering structures, Volume 23, pp. 838-849.


199. WANG, S., 1997. Buckling analysis of skew fibre-reinforced composite laminates based on first-order shear deformation plate theory. Composite Structures, Volume 37, pp. 5-19.


200. WANG, S., 1997. Free vibration analysis of skew fibre-reinforced composite laminates based on first-order shear deformation plate theory. Computers & structures, Volume 63, pp. 525- 538.


201. WANG, X., WANG, Y. & YUAN, Z., 2014. Accurate vibration analysis of skew plates by the new version of the differential quadrature method. Applied Mathematical Modelling, Volume 38, pp. 926-937.


202. WANG, X. & WU, Z., 2013. Differential quadrature analysis of free vibration of rhombic plates with free edges. Applied Mathematics and Computation, Volume 225, pp. 171-183.


203. WANG, X. & YUAN, Z., 2018. Buckling analysis of isotropic skew plates under general in-plane loads by the modified differential quadrature method. Applied Mathematical Modelling, Volume 56, pp. 83-95.


204. WANG, Y. Y., LAM, K. Y., LIU, G. R., REDDY, J. N., & TANI, J., 1997. A strip element method for bending analysis of orthotropic plates. JSME International Journal Series A


A-378


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