Optimization of energy dissipation characteristics of active constrained layer damping

Smart Materials and Structures

Volumn 6, Issue 3, 1997, Pages 360-368

  Baz, A ^a  

^a The Catholic University of America   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

DAMPING; ENERGY DISSIPATION; GAIN CONTROL; OPTIMIZATION; STRAIN CONTROL; VIBRATIONS (MECHANICAL); VISCOELASTICITY;

ACTIVE CONSTRAINED LAYER DAMPING (ACLD); OPTIMAL PASSIVE CONSTRAINED LAYER DAMPING (PCLD);

PIEZOELECTRIC MATERIALS;

EID: 0031169637     PISSN: 09641726     EISSN: None     Source Type: Journal    
DOI: 10.1088/0964-1726/6/3/014     Document Type: Article

References (35)

1. Alberts T E, Chen Y and Xia H 1990 On the effectiveness of section length optimization for constrained viscoelastic layer damping treatment Adv. Opt. Struct. Syst. SPIE 1303 274-85
2. Alberts T E and Xia H 1995 Design and analysis of fiber enhanced viscoelastic damping polymers ASME J Vib. Acoust. 117B 398-404
3. Agnes G S and Napolitano K 1993 Active constrained layer viscoelastic damping Proc. 34th SDM Conf. April 1993 pp 3499-506
4. Azvine B, Tomlinson G and Wynne R 1994 Initial studies into the use of active constrained-layer damping for controlling resonant vibrations Proc. Smart Structures and Materials Conference on Passive Damping (Orlando, Florida) 1994) ed C Johnson vol 2193, pp 138-49
5. Bailey T and Hubbard J 1985 Distributed piezo-electric polymer active vibration control of a cantilever beam J. Guid. Control 8 606-11
6. Baz A 1993 Active constrained layer damping US Patent Application
7. _1993a Active constrained layer dampingDAMPING'93 Conf. (San Francisco, CA) February 1993 pp IBB1-23
8. _1995a Boundary control of beams using active constrained layer damping ASME J. Vib. Acoust.
9. _1995b Dynamic boundary control of beams using active constrained layer damping 10th VPI & SU Conf. on Dynamics & Control of Large Structures (Blacksburg, VA) May 1995
10. Baz A and Ro J 1993a Partial treatment of flexible beams with active constrained layer damping Conf. Engineering Sciences Society (Charlottesville, VA) ASME-AMD 167 61-80
11. _1993b Finite element modeling and performance of active constrained layer damping 9th VPI & SU Conf. on Dynamics & Control of Large Structures (Blacksburg, VA) pp 345-58
12. _1994 Actively-controlled constrained layer damping Sound Vib. 28 (3) 18-21
13. _1995a Performance characteristics of active constrained layer damping Shock Vib. J. 2 (1) 33-42
14. _1995b Optimum design and control of active constrained layer damping ASME J. Vib. Acoust. 117B 135-44
15. Butkovskiy A G 1969 Distribute Control Systems (New York: Elsevier)
16. Crawley E and De Luis J 1987 Use of piezoelectric actuators as elements in intelligent structures J. AIAA 25 (10) 1373-85
17. Demoret K and Torvik P 1995 Optimal length of constrained layers on a substrate with linearly varying strains Proc. ASME Design Eng. Tech. Conf. (Boston, MA) ASME DE 84 (3) 719-26
18. DiTaranto R A 1973 Static analysis of a laminated beam ASME J. Eng. Ind. 95 (3) 755-61
19. Dosch J J, Inman D J and Garcia E 1992 A self-sensing piezoelectric actuator for collocated control J. Intell. Mater. Syst. Struct. 3 166-84
20. Edberg D and Bicos A 1992 Design and development of passive and active damping concepts for adaptive structures Conf. Active Materials and Adaptive Structures ed G Knowles, (Bristol: IOP) pp 377-82
21. Gibson W and Johnson C 1987 Optimization methods for design of viscoelastic damping treatments The Role of Damping in Vibration and Noise Control ASME DE vol 5, ed L Rogers and J C Simonis pp 143-9
22. Hetnarski R B, West R A and Torok J S 1993 Damping of vibrations of layered elastic-viscoelastic beams ASME Appl. Mech. Rev. 46 (11) Part 2 S305-11
23. Kodiyamalam S and Molnar J 1992 Optimization of constrained viscoelastic damping treatments for passive vibration control AIAA Paper 92-2269-CP
24. Lam M J, Saunders W R and Inman D J 1995 Modeling active constrained layer damping using finite element analysis and GHM damping approach Smart Structures and Materials Conf. (San Diego, CA) March 1995) Paper number 2445-09
25. Liao W and Wang K 1995 On the active-passive hybrid vibration control actions of structures with active constrained layer treatments ASME Design Eng. Tech. Conf. (Boston, MA) ASME DE 84 (3) 125-41
26. Meirovitch L 1967 Analytical Methods in Vibrations (New York: MacMillan)
27. Miller S and Hubbard J Jr 1987 Observability of a Bernoulli-Euler beam using PVF2 as a distributed sensor 7th Conf. on Dynamics & Control of Large Structures VPI & SU (Blacksburg, VA) May 2987 pp 375-90
28. Nashif A, Jones D I and Henderson J P 1985 Vibration Damping (New York: Wiley)
29. Plump J and Hubbard J E 1986 Modeling of an active constrained layer damper Twelfth Int. Congress on Acoustics (Tomnot, Canada) July 24-31 1986 Paper # D41
30. Plunkett R and Lee C T 1970 Length optimization for constrained viscoelastic layer damping J. Acoust. Soc. Am. 48 (1) Part 2 150-61
31. Raju Mantena P, Gibson R and Hwang S 1991 Optimal constrained viscoelastic tape lengths for maximizing damping in laminated composites J AIAA 29 (10) 1678-85
32. Rao D K 1976 Static response of stiff-cored unsymmetric sandwich beams ASME J. Eng. Ind. 98 391-6
33. Shen I Y 1994 Hybrid damping through intelligent constrained layer treatments ASME J. Vib. Acoust. 116 (3) 341-9
34. _1995 A variational formulation: a work-energy relation and damping mechanisms of active constrained layer treatments Proc. ASME Design Eng. Tech. Conf. ASME DE (Boston, MA) 84 (3) 149-60
35. Van Nostrand W, Knowles G and Inman D 1994 Finite element modeling for active constrained-layer damping Proc. Smart Structures and Materials Conf. on Passive Damping (Orlando, Florida) 1994 vol 2193, ed C Johnson pp 126-37