Dynamic stability of spinning pre-twisted sandwich beams with a constrained damping layer subjected to periodic axial loads

Composite Structures

Volumn 70, Issue 3, 2005, Pages 275-286

  Lin, Chung Yi ^a   Chen, Lien Wen ^a  

^a NATIONAL CHENG KUNG UNIVERSITY   (Taiwan)

Author keywords

Damping; Dynamic stability; Spinning pre twisted; Viscoelastic

Indexed keywords

AXIAL LOADS; DAMPING LAYER; DYNAMIC STABILITY; SANDWICH BEAMS;

BEAMS AND GIRDERS; COMPOSITE STRUCTURES; DAMPING; FINITE ELEMENT METHOD; GYROSCOPES; PERTURBATION TECHNIQUES; SHEAR STRESS; THICKNESS MEASUREMENT; VISCOELASTICITY;

METAL SPINNING;

FIBER REINFORCED COMPOSITE;

EID: 20944437466     PISSN: 02638223     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.compstruct.2004.08.033     Document Type: Article

References (23)

1. F.M. Dimentberg Flexural vibration of rotating shafts 1961 Butterworths London
2. R.G. Loewy V.J. Piarulli Dynamics of rotating shafts 1969 The Shock and Vibration Information Center, Naval Research Laboratory Washington
3. J.S. Rao Rotor dynamics 1983 John Wiley and Sons New York
4. H.F. Bauer Vibration of a rotating uniform beam, Part I: Orientation in the axis of rotation J. Sound Vib. 72 1976 177-189
5. A.Y.T. Leung T.C. Fung Spinning finite element J. Sound Vib. 125 3 1988 523-537
6. E. Dokumaci J. Thomas W. Carnegie Matrix displacement analysis of coupled bending-bending vibrations of pretwisted blading J. Mech. Eng. Sci. 9 4 1967 247-254
7. W. Carnegie J. Thomas The coupled bending-bending vibration of pre-twisted tapered blading J. Eng. Ind. ASME February 1972 255-266
8. B.A.H. Abbas Simple finite elements for dynamic analysis of thick pre-twisted blades Aeronaut. J. November 1979 450-453
9. M.L. Chen Y.S. Liao Vibrations of pretwisted spinning beams under axial compressive loads with elastic constraints J. Sound Vib. 147 3 1991 497-513
10. C.L. Liao T.H. Dang Structural characteristics of spinning pretwisted orthotropic beams Comput. Struct. 45 4 1992 715-731
11. D.K. Rao Transverse vibrations of pre-twisted sandwich beams J. Sound Vib. 44 2 1976 159-168
12. D.K. Rao Frequency and loss factors of sandwich beams under various boundary conditions J. Mech. Eng. Sci. 20 1978 271-282
13. A. Bhimaraddi Sandwich beam theory and the analysis of constrained layer damping J. Sound Vib. 179 4 1995 591-602
14. T.C. Ramesh N. Ganesan Finite element analysis of cylindrical shells with a constrained viscoelastic layer J. Sound Vib. 172 3 1994 235-370
15. T. Sakiyama H. Matsuda C. Morita Free vibration analysis of sandwich beam with elastic or viscoelastic core by apply the discrete green function J. Sound Vib. 191 2 1996 189-206
16. A. Fasana S. Marchesiello Rayleigh-Ritz analysis of sandwich beams J. Sound Vib. 241 4 2001 643-652
17. B.C. Nakra Vibration control with viscoelastic material, III Shock Vib. Digest 16 1984 17-22
18. V.V. Bolotin The dynamic stability of elastic systems 1964 Holden Day San Francisco
19. C.S. Hsu On the parametric excitation of a dynamic system having multiple degrees of freedom J. Appl. Mech., Trans. ASME 30 1963 367-372
20. K. Ray R.C. Kar Parametric instability of a sandwich beam under various boundary conditions Comput. Struct. 55 5 1995 857-870
21. K. Ray R.C. Kar Dynamic stability of a pre-twisted, three layered, symmetric sandwich beam J. Sound Vib. 183 4 1995 591-606
22. K. Ray R.C. Kar The parametric instability of partially covered sandwich beams J. Sound Vib. 197 2 1996 137-152
23. T.W. Kim J.H. Kim Parametric instability of a cross-ply laminated beam with viscoelastic properties under a periodic force Compos. Struct. 51 2001 205-209