A vibration and damping analysis based on individual layer deformation is presented for axisymmetric vibrations of laminated composite material conical shells. The analysis includes consideration of bending, extension and transverse shear deformations in each of the laminate layers and also includes
VIBRATION ANALYSIS OF TWISTED CANTILEVERED CONICAL COMPOSITE SHELLS
β Scribed by J.J. LEE; C.H. YEOM; I. LEE
- Publisher
- Elsevier Science
- Year
- 2002
- Tongue
- English
- Weight
- 472 KB
- Volume
- 255
- Category
- Article
- ISSN
- 0022-460X
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β¦ Synopsis
The "nite element method based on the Hellinger}Reissner principle with independent strain is applied to the vibration problem of cantilevered twisted plates and cylindrical, conical laminated shells. With a small number of elements, the present assumed strain "nite element method is validated by convergence tests and numerical tests, comparing with the previous published vibration results for cantilevered conical shell. Computational e!ort and virtual storage reduce signi"cantly due to good convergence. This study presents the twisting angle e!ect on vibration characteristics of conical laminated shells. Parameter studies with varying shallowness of cylindrical and conical shells are carried out. As the curvature increases, the fundamental mode shape changes from twisting mode to bending mode. For shells with a large curvature, the fundamental frequency, which is always characterized to bending mode, is almost constant independent of twisting angle. The twisting angle a!ects greatly twisting frequency and mode shape.
π SIMILAR VOLUMES
This paper presents the first endeavour to apply the global method of generalized differential quadrature (CDQ) to the free vibration analysis of composite laminated conical shells. The GDQ method has been developed to improve the differential quadrature (DQ) technique for the computation of weighti
The Ritz method with algebraic polynomials is used to present the first known natural frequencies for cantilevered shallow shells having triangular and trapezoidal planforms. Detailed convergence studies showed that relatively accurate results can be obtained. Comparisons with experimental and analy
The writer wishes to compliment Professor Qatu on his interesting and useful paper [1]. In his summary it is suggested that the results presented are ''the first known natural frequencies for cantilevered shallow shells having triangular and trapezoidal planforms''. At the time of submission of the