Review of methods for analyzing constrained-layer damped structures

Journal of Aerospace Engineering

Volumn 6, Issue 3, 1993, Pages 268-283

  Kosmatka, J B ^a   Liguore, S L ^b  

^a UNIVERSITY OF CALIFORNIA   (United States)

^b BOEING COMPANY   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

AEROSPACE APPLICATIONS; DAMPING; DYNAMIC RESPONSE; FINITE ELEMENT METHOD; MATHEMATICAL MODELS; PLATES (STRUCTURAL COMPONENTS); STRUCTURAL ANALYSIS;

ASPECT RATIOS; CONSTRAINED LAYER DAMPED STRUCTURES; DAMPED RESPONSE; DAMPING LEVELS; LOSS FACTORS; NATURAL FREQUENCIES;

VIBRATIONS (MECHANICAL);

EID: 0027627355     PISSN: 08931321     EISSN: None     Source Type: Journal    
DOI: 10.1061/(ASCE)0893-1321(1993)6:3(268)     Document Type: Article

References (19)

1. Abdulhadi, F. (1969). “Transverse vibration of laminated plates with viscoelastic layer damping.”Shock and Vibration Bull., 40(5), 93–104.
2. DiTaranto, R. A. (1965). “Theory of vibratory bending for elastic and viscoelastic layered finite-length beams.”ASME J. Appl. Mech., 32(2), 881–886.
3. DiTaranto, R. A., and McGraw, J. R. (1968). “The free vibratory bending of damped laminated plates.” Paper No. 69-VIBR-68. American Society of Mechanical Engineers (ASME), New York, N.Y.
4. Ferry, J. D. (1980). Viscoelastic properties of polymers, 3rd Ed., John Wiley & Sons, Inc., New York, N.Y.
5. Holman, R. E., and Tanner, J. M. (1981). “Finite-element modeling techniques for constrained layer damping.”Proc., 22nd AIAA/ASME/ASCE Structures, Struct. Dynamics, and Mat. Conf., 1, 121–132.
6. Hurty, W. C., and Rubinstein, M. F. (1964). Dynamics of Structures, 1st Ed., Prentice-Hall Inc., Englewood Cliffs, N.J.
7. Johnson, C. D., and Keinholz, D. A. (1981). “Finite element predictions of damping in structures with constrained layers.”Proc., 22nd AIAA/ASME/ASCE Structures, Struct. Dynamics, and Mat. Conf., 2, 17–24.
8. Johnson, C. D., Keinholz, D. A., and Parekh, J. C. (1983). “Design methods for viscoelastically damped plates.”Proc., 24th AIAA/ASME/ASCE Structures, Struct. Dynamics, and Mat. Conf., 2, 334–343.
9. Lalanne, M., Paulard, M., and Trompette, P. (1975). “Response of thick structures damped by viscoelastic material with application to layered beams and plates.”Shock and Vibration Bull., 46(2), 75–84.
10. Leone, S. G., and Perlman, A. B. (1973). “A numerical study of damping in viscoelastic sandwich beams.” Pub. 73-DET-73, American Society of Mechanical Engineers (ASME), New York, N.Y.
11. Liguore, S. L. (1988). “Evaluation of analytical methods to predict constrained-layer damping behavior,” MS thesis, Virginia Polytechnic Institute & State University, Blacksburg, Va.
12. Mead, D. J. (1973). “Governing equations for vibrating constrained layer damping sandwich plates and beams.”ASME J. Appl. Mech., 40(2), 639–640.
13. Rao, D. K. (1978). “Frequency and loss factors of sandwich beams under various boundary conditions.”J. Mech. Engrg. Sci., 20(5), 271–282.
14. Reissner, E. (1945). “The effect of transverse shear deformation on the bending of elastic plates.”ASME J. Appl. Mech., 12(2), 69–77.
15. Rogers, L., Johnson, C., and Keinholz, D. (1980). “The modal strain energy finite element analysis method and its application to damped laminated beams.”Shock and Vibration Bull., 51(1), 56–62.
16. Ross, D., Ungar, E. E., and Kerwin, Jr. E. M. (1959). “Damping of flexural vibrations by means of viscoelastic laminae.”ASME Section III Struct. Damping, American Society of Mechanical Engineers, New York, N.Y.
17. Ungar, E. E. (1961). “Loss factors of viscoelastically damped beam structures.”J. Acoustical Soc. of Am., 34(8), 1082–1089.
18. Ungar, E. E., and Kerwin, Jr. E. M. (1962). “Loss factors of viscoelastic systems in terms of energy concepts.”J. Acoustical Soc. of Am., 36(1), 954–957.
19. Zienkiewicz, O. C., and Taylor, R. L. (1989). The finite element method, 4th Ed., McGraw-Hill Book Co., New York, N.Y.