Frequency response of rectangular plates with free-edge openings and carlings subjected to point excitation force and enforced displacement at boundaries |
Cho, Dae Seung
(Department of Naval Architecture and Ocean Engineering, Pusan National University)
Kim, Byung Hee (Samsung Heavy Industries Co. Ltd., Marine Research Institute) Kim, Jin-Hyeong (Createch Co. Ltd.) Vladimir, Nikola (University of Zagreb, Faculty of Mechanical Engineering and Naval Architecture) Choi, Tae Muk (Createch Co. Ltd.) |
1 | Aksu, G., Ali, R., 1976. Determination of dynamic characteristics of rectangular plates with cut-outs using a finite difference formulation. J. Sound Vib. 44, 147-158. DOI |
2 | Ali, R., Atwal, S.J., 1980. Prediction of natural frequencies of vibration of rectangular plates with rectangular cutouts. Compos. Struct. 12, 819-823. DOI |
3 | Avalos, D.R., Laura, P.A.A., 2003. Transverse vibrations of simply supported rectangular plates with two rectangular cutouts. J. Sound Vib. 267, 967-977. DOI |
4 | Chang, C.N., Chiang, F.K., 1988. Vibration analysis of a thick plate with an interior cut-out by a finite element method. J. Sound Vib. 125 (3), 477-486. DOI |
5 | Chen, Y., Jin, G., Liu, Z., 2014. Flexural and in-plane vibration analysis of elastically restrained thin rectangular plate with cutout using Chebyshev-Lagrangian method. Int. J. Mech. Sci. 89, 264-278. DOI |
6 | Cho, D.S., Vladimir, N., Choi, T.M., 2013. Approximate natural vibration analysis of rectangular plates with openings using assumed mode method. Int. J. Nav. Archit. Ocean Eng. 5 (3), 478-491. DOI |
7 | Cho, D.S., Vladimir, N., Choi, T.M., 2015. Natural vibration analysis of stiffened panels with arbitrary edge constraints using the assumed mode method. Proc. IMechE Part M J. Eng. Marit. Environ. 229 (4), 340-349. |
8 | Cho, D.S., Vladimir, N., Choi, T.M., 2014. Numerical procedure for the vibration analysis of arbitrarily constrained stiffened panels with openings. Int. J. Nav. Archit. Ocean Eng. 6 (4), 763-774. DOI |
9 | Chung, J.H., Chung, T.Y., Kim, K.C., 1993. Vibration analysis of orthotropic Mindlin plates with edges elastically restrained against rotation. J. Sound Vib. 163, 151-163. DOI |
10 | Grossi, R.O., del, V., Arenas, B., Laura, P.A.A., 1997. Free vibration of rectangular plates with circular openings. Ocean Eng. 24 (1), 19-24. DOI |
11 | Hegarty, R.F., Ariman, T., 1975. Elasto-dynamic analysis of rectangular plates with circular holes. Int. J. Solids Struct. 11, 895-906. DOI |
12 | Huang, M., Sakiyama, T., 1999. Free vibration analysis of rectangular plates with variously-shaped holes. J. Sound Vib. 226 (4), 769-786. DOI |
13 | Huang, D.T., 2013. Effects of constraint, circular cutout and in-plane loading on vibration of rectangular plates. Int. J. Mech. Sci. 68, 114-124. DOI |
14 | Kim, K., Kim, B.H., Choi, T.M., Cho, D.S., 2012. Free vibration analysis of rectangular plate with arbitrary edge constraints using characteristic orthogonal polynomials in assumed mode method. Int. J. Nav. Archit. Ocean Eng. 4 (3), 267-280. DOI |
15 | Kwak, M.K., Han, S., 2007. Free vibration analysis of rectangular plate with a hole by means of independent coordinate coupling method. J. Sound Vib. 306, 12-30. DOI |
16 | Lam, K.Y., Hung, K.C., Chow, S.T., 1989. Vibration analysis of plates with cutouts by the modified Rayleigh-Ritz method. Appl. Acoust. 28, 49-60. DOI |
17 | Laura, P.A.A., Romanelli, E., Rossi, R.E., 1997. Transverse vibrations of simply supported rectangular plates with rectangular cutouts. J. Sound Vib. 202, 275-283. DOI |
18 | Lee, H.P., Lim, S.P., Chow, S.T., 1990. Prediction of natural frequencies of rectangular plates with rectangular cutouts. Comput. Struct. 36 (5), 861-869. DOI |
19 | Mindlin, R.D., Schacknow, A., Deresiewicz, H., 1956. Flexural vibrations of rectangular plates. J. Appl. Mech. 23, 430-436. |
20 | Monahan, L.J., Nemergut, P.J., Maddux, G.E., 1970. Natural frequencies and mode shapes of plates with interior cut-outs. Shock Vib. Bull. 41, 37-49. |
21 | MSC, 2010. MD Nastran 2010 Dynamic Analysis User's Guide. MSC Software, Newport Beach, California, USA. |
22 | Mundukur, G., Bhat, R.B., Neriya, S., 1994. Vibration of plates with cut-outs using boundary characteristic orthogonal polynomial functions in the Rayleigh-Ritz method. J. Sound Vib. 176, 136-144. DOI |
23 | Nagaya, K., 1981. Simplified method for solving problems of vibrating plates of doubly connected arbitrary shape, part II: applications and experiments. J. Sound Vib. 74 (4), 553-564. DOI |
24 | Paramasivam, P., 1973. Free vibration of square plates with square openings. J. Sound Vib. 30, 173-178. DOI |
25 | Reddy, J.N., 1982. Large amplitude flexural vibration of layered composite plates with cutouts. J. Sound Vib. 83 (1), 1-10. DOI |
26 | Sakiyama, T., Huang, M., Matsuda, H., Morita, C., 2003. Free vibration of orthotropic square plates with a square hole. J. Sound Vib. 259 (1), 63-80. DOI |
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