Frequency response of laminated plates with material damping modeled by higher-order theory

Advanced Composite Materials

Volumn 6, Issue 1, 1996, Pages 51-63

  Cho, Kyu Nam ^a,b   Bert, Charles W ^a   Striz, Alfred G ^a  

^a University of Oklahoma   (United States)

^b Samsung Advanced Institute of Technology (SAIT)   (South Korea)

Author keywords

Forced vibration; Higher order theory; Laminated plates; Material damping

Indexed keywords

EID: 3042949346     PISSN: 09243046     EISSN: 15685519     Source Type: Journal    
DOI: 10.1163/156855196X00194     Document Type: Article

References (22)

1. Jones, D. I. G. Introduction to damping materials and systems for vibration control in structures. In: Proc. Conference on Aerospace Polymeric Viscoelastic Damping Technology for the I980's. Dayton, OH (1978), pp. 11-96.
2. Nashif, A. D. Vibration Damping. Wiley, New York (1985).
3. Schultz, A. B. and Tsai, S. W. Dynamic moduli and damping ratios in fiber-reinforced composites. Compos. Mater. 2, 368-379 (1968).
4. Schultz, A. B. and Tsai, S. W. Measurements of complex dynamic moduli for laminated liber-reinforced composites. J. Compos. Mater. 3, 434-443 (1969).
5. Pöttinger, M. G. Material damping of glass fiber-epoxy and boron fiber-aluminum composites. Aerospace Res. Labs, Wright-Patterson AFB, OH, Report ARL-0237, NTIS Document AD-721191 (1970).
6. Clary, R. R. Vibration characteristics of undirectional filamentary composite material panels. In: Composite Materials: Testing and Design (2nd Conference). Amer. Soc. Testing and Materials Special Technical Publication 497 (1972), pp. 415-438.
7. Wallace, M. M. and Bert, C. W. Experimental determination of dynamic Young’s modulus and damping of an aramid-fabric polyester composite material. Proc. Okla. Acad. Sei. 59, 98-101 (1979).
8. Kimball, A. L. and Lovell, D. E. Internal friction in solids. Phys. Rev. ser 2 30, 948-950 (1927).
9. Bert, C. W. Material damping: an introductory review of mathematical models, measures, and experimental techniques. Sound Vibr. 29, 129-153 (1973).
10. Yu, Y. Y. Damping of flexural vibrations of sandwich plates. J. Aerospace Sei. 29, 790-803 (1962).
11. DiTaranto, R. A. and McGraw, J. R. Vibratory bending of damped laminated plates. ASME J. Engng. for Industry 91, 1081-1091 (1969).
12. Alam, N. and Asnani, N. T. Refined vibration and damping analysis of multilayered plates. J. Sound Vibr. 119, 347-362 (1987).
13. Rao, Y. V. K. R. and Nakara, B. C. Vibrations of unsymmetrical sandwich beams and plates with viscoelastic cores. J. Sound Vibr. 34, 309-326 (1974).
14. Siu, C. C. and Bert, C. W. Sinusoidal response of composite-material plates with material damping. ASME J. Engng. for Industry 96, 603-610 (1974).
15. Clio, K. N., Striz, A. G. and Bert, C. W. Higher-order individual-layer theory for cylindrical bending and plate bending. Soc. Engng. Sei., 26th Ann. Meeting, Ann Arbor, MI (1989), Preprint ESP 26.89018.
16. Cho, K. N., Bert, C. W. and Striz, A. G. Free vibration of laminated rectangular plates analyzed by higher-order individual-layer theory. Sound Vibr. 145, 429-442 (1991).
17. Pagano, N. J. Exact solutions for rectangular bidirectional composites and sandwich plates. J. Compos. Mater. 4, 20-34 (1970).
18. Srinivas, S., Rao, C. V. J. and Rao, A. K. An exact analysis for vibration of simply supported homogeneous and laminated thick rectangular plates. J. Sound Vibr. 12, 187-199 (1970).
19. Srinivas, S. and Rao, A. K. Bending, vibration and buckling of simply supported thick orthotropic rectangular plates and laminates. Int. J. Solids and Structures 6, 1463-1481 (1970).
20. Cho, K. N. Higher-order individual-layer theory of laminated composites. Ph.D. diss., Univ. of Oklahoma (1989).
21. Chang, S. and Bert, C. W. Analysis of damping for filamentary composite materials. In: Compos. Mater. Eng. Design. (Proc. 6th St Louis Composite Materials Sympos., St. Louis, 1972), Amer. Soc. for Metals, Metals Park, OH (1973), pp. 51-62.
22. Chang, S. In-plane, flexural, twisting and thickness-shear coefficients for stiffness and damping of a monolayer filamentary composite. Ph.D. diss., Univ. of Oklahoma (1972).