Free vibration of rectangular plates with circular openings

Ocean Engineering

Volumn 24, Issue 1, 1997, Pages 19-24

  Grossi, Ricardo O ^a   Arenas, Blanca Del V ^a   Laura, P A A ^b  

^a UNSa   (Argentina)

^b CONICET ^*  (Argentina)

Author keywords

[No Author keywords available]

Indexed keywords

BOUNDARY CONDITIONS; DYNAMIC RESPONSE; MATHEMATICAL MODELS; NATURAL FREQUENCIES; NUMERICAL METHODS; STRAIN; STRUCTURAL ANALYSIS; VIBRATIONS (MECHANICAL);

ANTISYMMETRIC MODE; FUNDAMENTAL FREQUENCY COEFFICIENT; RAYLEIGH-RITZ METHOD;

PLATES (STRUCTURAL COMPONENTS);

EID: 0031059963     PISSN: 00298018     EISSN: None     Source Type: Journal    
DOI: 10.1016/0029-8018(96)83604-3     Document Type: Article

References (6)

1. Bathe, K.J., Wilson, E.L. and Peterson, F.E. 1973. A structural analysis program for static and dynamic response of linear systems, University of California, Berkeley, California, Report No EERC 73-11.
2. Grossi, R.O. 1987. A Note on the Rayleigh-Schmidt Method. Industrial mathematics. J. ind. math. Soc. 37, 29-35.
3. Gutierrez, R.H., Laura, P.A.A. and Pombo, J.L. 1987. Higher frequencies of transverse vibration of rectangular plates elastically restrained against rotation at the edges with a central free hole. Journal of Sound and Vibration 117, 202-206.
4. Laura, P.A.A., Gutierrez, R.H., Ercoli, L., Utjes, J.C. and Carnicer, R. 1987. Free vibration of rectangular plates elastically restrained against rotation with circular or square free openings. Ocean. Engng. 14, 285-293.
5. Leissa, A.W. 1969. Vibration of plates, NASA SP160.
6. Schmidt, R. 1981. A variant of the Rayleigh-Ritz Method. Industrial mathematics. J. ind. math. Soc. 31, 37-46.