search.noResults

search.searching

saml.title
dataCollection.invalidEmail
note.createNoteMessage

search.noResults

search.searching

orderForm.title

orderForm.productCode
orderForm.description
orderForm.quantity
orderForm.itemPrice
orderForm.price
orderForm.totalPrice
orderForm.deliveryDetails.billingAddress
orderForm.deliveryDetails.deliveryAddress
orderForm.noItems
Trans RINA, Vol 161, Part A4, Intl J Maritime Eng, Oct-Dec 2019 16. 17. 18.


BECKER, W., 1993. Closed-form solution for the free-edge effect in cross-ply laminates. Composite Structures, Volume 26, pp. 39-45.


BECKER, W., 1994. Closed-form analysis of the free edge effect in angle-ply laminates. Journal of applied mechanics, Volume 61, pp. 209-211.


BERT, C. W. & MALIK, M., 1996. The differential quadrature method for irregular domains and application to plate vibration. International Journal of Mechanical Sciences, Volume 38, pp. 589-606.


19. 20.


BHASKAR, K. & VARADAN, T. K., 1993. Interlaminar stresses in composite cylindrical shells under transient loads. Journal of sound and vibration, Volume 168, pp. 469-477.


BHIMARADDI, A. & STEVENS, L. K., 1984. A higher order theory for free vibration of orthotropic, homogeneous, and laminated rectangular plates. Journal of applied mechanics, Volume 51, pp. 195-198.


21. 22. 23. 24.


BHIMARADDI, A. & STEVENS, L. K., 1986. ‘On the Higher Order Theories in Plates and Shells. Int. J. Struct, Volume 6, pp. 35-50.


BOLLE, L., 1947. Contribution au probleme lineaire de flexion d'une plaque elastique. s.l.:Ed. de la Societe du Bulletin technique de la Suisse romande.


BYUN, C. & KAPANIA, R. K., 1992. Prediction of interlaminar stresses in laminated plates using globalorthogonal interpolation polynomials. AIAA journal, Volume 30, pp. 2740-2749.


CARRERA, E., 2007. On the use of transverse shear


25. stress homogeneous and non-


homogeneous conditions in third-order orthotropic plate theory. Composite structures, Volume 77, pp. 341-352.


CHALAK, H. D., CHAKRABARTI, A., SHEIKH, A. H. & IQBAL, M. A., 2014. C0 FE model based on HOZT for the analysis of laminated soft core skew sandwich plates: Bending and vibration. Applied Mathematical Modelling, Volume 38, pp. 1211-1223.


26. 27.


CHATTERJEE, S. N. & KULKARNI, S. V., 1979. Shear correction factors for laminated plates. AIAA Journal, Volume 17, pp. 498-499.


CHEUNG, Y. K., THAM, L. G. & LI, W. Y., 1988. Free vibration and static analysis of general plate by spline finite strip. Computational mechanics, Volume 3, pp. 187- 197.


28. 29. 30.


CHOW, T. S., 1971. On the propagation of flexural waves in an orthotropic laminated plate and its response to an impulsive load. Journal of Composite Materials, Volume 5, pp. 306-319.


CHOW, T. S., 1975. Theory of unsymmetric laminated plates. Journal of Applied Physics, Volume 46, pp. 219-221.


CIVALEK, Ö., 2017. Free vibration of carbon nanotubes reinforced (CNTR) and functionally graded shells and plates based on FSDT via


41. 39. 31. 32.


discrete singular convolution method. Composites Part B: Engineering, Volume 111, pp. 45-59.


COOK, R. D. & OTHERS, 2007. Concepts and applications of finite element analysis. s.l.:John Wiley & Sons.


COSENTINO, E. & WEAVER, P., 2010. An enhanced single-layer variational formulation for the effect of transverse shear on laminated orthotropic plates. European Journal of Mechanics-A/Solids, Volume 29, pp. 567-590.


33. 34. 35.


36. 37.


DEY, P. & SINGHA, M. K., 2006. Dynamic stability analysis of composite skew plates subjected to periodic in-plane load. Thin-walled structures, Volume 44, pp. 937-942.


DOBYNS, A. L., 1981. Analysis of simply- supported orthotropic plates subject to static and dynamic loads. AiAA Journal, Volume 19, pp. 642-650.


DONG, S. B., 1962. On the theory of laminated anisotropic shells and plates. Journal of the Aerospace Sciences, Volume 29, pp. 969-975.


DYM, C. L., SHAMES, I. H. & OTHERS, 1973. Solid mechanics. s.l.:Springer.


EFTEKHARI, S. A. & JAFARI, A. A., 2012. High accuracy mixed finite element-Ritz formulation for free vibration analysis of plates with general boundary conditions. Applied Mathematics and Computation, Volume 219, pp. 1312-1344.


38.


EFTEKHARI, S. A. & JAFARI, A. A., 2013. Modified mixed Ritz-DQ formulation for free vibration of thick rectangular and skew plates with general boundary conditions. Applied Mathematical Modelling, Volume 37, pp. 7398- 7426.


FALLAH, A., KARGARNOVIN, M. H. & AGHDAM, M. M., 2011. Free vibration analysis of symmetrically laminated fully clamped skew plates using extended Kantorovich method. s.l., s.n., pp. 739-744.


40.


FALLAH, N. & DELZENDEH, M., 2018. Free vibration analysis of laminated composite plates using meshless finite volume method. Engineering Analysis with Boundary Elements, Volume 88, pp. 132-144.


FERREIRA, A. J. M., ROQUE, C. M. C. & JORGE, R. M. N., 2005. Free vibration analysis of symmetric laminated composite plates by FSDT and radial basis functions. Computer Methods in Applied Mechanics and Engineering, Volume 194, pp. 4265-4278.


42. 43.


GANAPATHI, M. & PRAKASH, T., 2006. Thermal buckling of simply supported functionally graded skew plates. Composite Structures, Volume 74, pp. 247-250.


GARCÍA-MACÍAS, E. et al., 2016. Static and free vibration analysis of functionally graded carbon nanotube reinforced skew plates. Composite Structures, Volume 140, pp. 473-490.


A-372


©2019: The Royal Institution of Naval Architects


Page 1  |  Page 2  |  Page 3  |  Page 4  |  Page 5  |  Page 6  |  Page 7  |  Page 8  |  Page 9  |  Page 10  |  Page 11  |  Page 12  |  Page 13  |  Page 14  |  Page 15  |  Page 16  |  Page 17  |  Page 18  |  Page 19  |  Page 20  |  Page 21  |  Page 22  |  Page 23  |  Page 24  |  Page 25  |  Page 26  |  Page 27  |  Page 28  |  Page 29  |  Page 30  |  Page 31  |  Page 32  |  Page 33  |  Page 34  |  Page 35  |  Page 36  |  Page 37  |  Page 38  |  Page 39  |  Page 40  |  Page 41  |  Page 42  |  Page 43  |  Page 44  |  Page 45  |  Page 46  |  Page 47  |  Page 48  |  Page 49  |  Page 50  |  Page 51  |  Page 52  |  Page 53  |  Page 54  |  Page 55  |  Page 56  |  Page 57  |  Page 58  |  Page 59  |  Page 60  |  Page 61  |  Page 62  |  Page 63  |  Page 64  |  Page 65  |  Page 66  |  Page 67  |  Page 68  |  Page 69  |  Page 70  |  Page 71  |  Page 72  |  Page 73  |  Page 74  |  Page 75  |  Page 76  |  Page 77  |  Page 78  |  Page 79  |  Page 80  |  Page 81  |  Page 82  |  Page 83  |  Page 84  |  Page 85  |  Page 86  |  Page 87  |  Page 88  |  Page 89  |  Page 90  |  Page 91  |  Page 92  |  Page 93  |  Page 94  |  Page 95  |  Page 96  |  Page 97  |  Page 98  |  Page 99  |  Page 100  |  Page 101  |  Page 102  |  Page 103  |  Page 104  |  Page 105  |  Page 106  |  Page 107  |  Page 108  |  Page 109  |  Page 110  |  Page 111  |  Page 112  |  Page 113  |  Page 114  |  Page 115  |  Page 116  |  Page 117  |  Page 118  |  Page 119  |  Page 120  |  Page 121  |  Page 122  |  Page 123  |  Page 124  |  Page 125  |  Page 126  |  Page 127  |  Page 128  |  Page 129  |  Page 130  |  Page 131  |  Page 132  |  Page 133  |  Page 134  |  Page 135  |  Page 136  |  Page 137  |  Page 138  |  Page 139  |  Page 140  |  Page 141  |  Page 142  |  Page 143  |  Page 144  |  Page 145  |  Page 146  |  Page 147  |  Page 148  |  Page 149  |  Page 150  |  Page 151  |  Page 152  |  Page 153  |  Page 154  |  Page 155  |  Page 156  |  Page 157  |  Page 158  |  Page 159  |  Page 160  |  Page 161  |  Page 162  |  Page 163  |  Page 164  |  Page 165  |  Page 166