Free vibration analysis of thin coplanar rectangular plate assemblies - Part II: Further results for generally orthotropic plates

Composite Structures

Volumn 34, Issue 2, 1996, Pages 145-162

  Bardell, N S ^a   Dunsdon, J M ^a   Langley, R S ^a  

^a UNIVERSITY OF SOUTHAMPTON   (United Kingdom)

Author keywords

[No Author keywords available]

Indexed keywords

COMPOSITE MATERIALS; DIFFERENTIAL EQUATIONS; FINITE ELEMENT METHOD; MATHEMATICAL MODELS; NATURAL FREQUENCIES; STIFFNESS; STRESSES; VIBRATIONS (MECHANICAL);

FREE VIBRATION ANALYSIS; ORTHOTROPIC RECTANGULAR PLATE ASSEMBLIES; VALIDATION;

PLATES (STRUCTURAL COMPONENTS);

EID: 0030083781     PISSN: 02638223     EISSN: None     Source Type: Journal    
DOI: 10.1016/0263-8223(95)00138-7     Document Type: Article

References (17)

1. Lekhnitskii, S. G., Anisotropic Plates. Gordon and Breach, New York, 1968.
2. Ashton, J. E. & Waddoups, M. E., Analysis of anisotropic plates. J. Composite Mater., 3 (1969) 140-65.
3. Whitney, J. M., The effect of boundary conditions on the response of laminated composites. J. Composite Mater., 4 (1970) 192.
4. Mohan, D. & Kingsbury, H. B., Free vibrations of generally orthotropic plates. J. Acoust. Soc. Am., 50 (1971) 266-9.
5. Bert, C. W., Fundamental frequencies of orthotropic plates with various planforms and edge conditions. Shock Vibrat. Bull., 47 (1977) 89-94.
6. Laura, P. A. A. & Grossi, R. O., Transverse vibrations of rectangular anisotropic plates with edges elastically restrained against rotation. J. Sound Vibrat., 64 (1979) 257-67.
7. Bert, C. W., Research on dynamics of composite and sandwich plates, 1979-1981. Shock Vibrat. Digest, 14 (10) (1982) 17-34.
8. Whitney, J. M., Structural Analysis of Laminated Anisotropic Plates. Technomic, Lancaster, PA, 1987.
9. Leissa, A. W. & Narita, Y., Vibration studies for simply supported laminated rectangular plates. Composite Structures, 12 (1989) 113-32.
10. Qatu, M. S. & Leissa, A. W., Natural frequencies for cantilevered doubly-curved laminated composite shallow shells. Composite Structures, 17 (1991) 227-55.
11. Qatu, M. S. & Leissa, A. W., Free vibrations of completely free doubly curved laminated composite shallow shells. J. Sound Vibrat., 151 (1) (1991) 9-29.
12. Narita, Y. & Leissa, A. W., Frequencies and mode shapes of cantilevered laminated composite plates. J. Sound Vibrat., 154 (1) (1992) 161-72.
13. Farsa, J., Kukreti, A. R. & Bert, C. W., Fundamental frequency analysis of single specially orthotropic, generally orthotropic and anisotropic rectangular layered plates by the differential quadrature method. Comput. Structures, 46 (3) (1993) 465-77.
14. Irie, T. & Yamada, G., Free vibration of an orthotropic elliptical plate with a similar hole. Bull. JSME, 22 (172) (1979) 1456-62.
15. Sakata, T. & Hayashi, T., Natural frequencies of clamped orthotropic skew plates. J. Sound Vibrat., 81 (2) (1982) 287-98.
16. Leissa, A. W., McGee, O. G. & Huang, C. S., Vibration of circular plates having V-notches or sharp radial cracks. J. Sound Vibrat., 161 (2) (1993) 227-39.
17. Bardell, N. S., Dunsdon, J. M. & Langley, R. S., Free vibration analysis of thin rectangular laminated plate assemblies using the h-p version of the finite element method. Composite Structures, 32 (1995) 237-46.