Determination of the impact force on a plate by piezoelectric film sensors

Archive of Applied Mechanics

Volumn 69, Issue 9-10, 1999, Pages 691-701

  Gaul, L ^a   Hurlebaus, S ^a  

^a UNIVERSITY OF STUTTGART   (Germany)

Author keywords

Flexural wave; Force time history; Identification; Impact; PVDF transducer

Indexed keywords

EID: 0346398225     PISSN: 09391533     EISSN: None     Source Type: Journal    
DOI: 10.1007/s004190050251     Document Type: Article

References (17)

1. D'Cruze, J.; Crisp, J. D. C.; Ryall, T. G.: Determining a dynamic force on a plate - a non-linear inverse problem. pp. 218-221, The Institution of Engineers, Australia: Vibration and Noise Conference 2, 1990
2. Doyle, J. F.: An experimental method for determining the location and time of initiation of an unknown dispersing pulse. Exp. Mech. 27 (1987) 229-233
3. Choi, K.; Chang, F. -K.: Identification of impact force and location using distributed sensors. J. of AIAA 34 (1996) 136-142
4. Tracy, M.; Chang, F. -K.: Identifying impact load in composite plates based on distributed piezoelectric sensor measurements. SPIE 2717 (1996) 231-236
5. Gaul, L.; Hurlebaus, S.: Identification of the impact location on a plate using wavelets. Mech. Sys. Signal Processing 12 (1998) 783-795
6. Magnus, K.; Popp, K.: Schwingungen. Stuttgart: Teubner 1997
7. Gaul, L.: The influence of damping on waves and vibrations. Mech. Sys. Signal Processing 13 (1999) 1-30
8. Graff, K. F.: Wave motion in elastic solids. New York: Dover 1991
9. Doyle, J. F.: Wave Propagation in Structures. New York: Springer 1997
10. Abramowitz, M.; Stegun, I. A.: Handbook of Mathematical Functions. New York: Dover 1965
11. Oberhettinger, F.: Tables of Fourier Transforms and Fourier Transforms of Distributions. Berlin, Heidelberg: Springer 1990
12. Medick, M. A.: On classical plate theory and wave propagation. J. Appl. Mech. 28 (1961) 223-228
13. Walter, W.: Einführung in die Theorie der Distributionen. Mannheim: BI-Verlag 1995
14. Heckl, M.; Müller, H. A.: Taschenbuch der Technischen Akustik. Berlin: Springer 1995
15. Mindlin, R. D.: Influence of rotatory inertia and shear on flexural motions of isotropic, elastic plates. J. Appl. Mech. 18 (1951) 31-38
16. Kalnins, A.: On fundamental solutions and Green's functions in the theory of elastic plates. J. Appl. Mech. 33 (1966) 31-38
17. Grace, A.: MATLAB Optimization Toolbox. Natick: MathWorks Inc. 1992