journal article·2005-12-01Open access

Finite-dimensional piezoelectric transducer modeling for guided wave based structural health monitoring

Ajay Raghavan, Carlos E S Cesnik

Smart Materials and Structures· Volume 14· Issue 6

Abstract

Among the various schemes being considered for structural health monitoring (SHM), guided wave (GW) testing in particular has shown great promise. While GW testing using hand-held transducers for non-destructive evaluation (NDE) is a well established technology, GW testing for SHM using surface-bonded/embedded piezoelectric wafer transducers (piezos) is relatively in its formative years. Little effort has been made towards a precise characterization of GW excitation using piezos and often the various parameters involved are chosen without mathematical foundation. In this work, a formulation for modeling the transient GW field excited using arbitrary shaped surface-bonded piezos in isotropic plates based on the 3D linear elasticity equations is presented. This is then used for the specific cases of rectangular and ring-shaped actuators, which are most commonly used in GW SHM. Equations for the output voltage response of surface-bonded piezo-sensors in GW fields are derived and optimization of the actuator/sensor dimensions is done based on these. Finally, numerical and experimental results establishing the validity of these models are discussed.
Source: openalex_inverted_index · Quality: baseline

Research context

OpenAlex topics: Ultrasonics and Acoustic Wave Propagation · Structural Health Monitoring Techniques · Acoustic Wave Resonator Technologies

SciVX discovery tags are terminology-based. OpenAlex topics are source-provided classifications.

References (25)

Show source-provided references
1. 10.1121/1.40749510.1121/1.407495 ↗
2. Diaz Valdes S H · Plast. Rubber Compos. · 2000 · 29 · 47510.1179/146580100101541328 ↗
3. 10.1243/095965198153939810.1243/0959651981539398 ↗
4. Giurgiutiu V Bao J · IMECE2002-33873: Proc. IMECE 2002: 2002 ASME Int. Mechanical Engineering Conr. · 2002
5. Sundararaman S Adams D E · Proc. American Society for Composites 17th Technical Conf., Paper 177 · 2002
6. Lemistre M · Smart Mater. Struct. · 2001 · 10 · 50410.1088/0964-1726/10/3/312 ↗
7. Rose J L · Ultrasonic Waves in Solid Media · 1999
8. Lamb H · Proc. R. Soc. · 1917 · 93 · 29310.1098/rspa.1917.0020 ↗
9. 10.1121/1.190976110.1121/1.1909761 ↗
10. Viktorov I A · Rayleigh and Lamb Waves · 196710.1007/978-1-4899-5681-1 ↗
11. Ditri J · J. Appl. Mech. (Trans. ASME) · 1994 · 61 · 33010.1115/1.2901449 ↗
12. 10.1016/0165-2125(89)90006-110.1016/0165-2125(89)90006-1 ↗
13. Wilcox P · Review of Quantitative Nondestructive Evaluation · 2004 · 23 · 20610.1063/1.1711626 ↗
14. 10.1121/1.42829410.1121/1.428294 ↗
15. Lin X · Smart Mater. Struct. · 2001 · 10 · 90710.1088/0964-1726/10/5/307 ↗
16. 10.1121/1.173948210.1121/1.1739482 ↗
17. Veidt M · Smart Mater. Struct. · 2001 · 10 · 68110.1088/0964-1726/10/4/311 ↗
18. 10.1117/12.48349210.1117/12.483492 ↗
19. Crawley E F · AIAA J. · 1987 · 25 · 137310.2514/3.9792 ↗
20. González A · J. Phys. D: Appl. Phys. · 1996 · 29 · 247610.1088/0022-3727/29/9/037 ↗
21. Miklowitz J · The Theory of Elastic Waves and Waveguides · 1978
22. Graff K F · Wave Motion in Elastic Solids · 1991
23. 2001
24. 1988
25. Jordan T Ounaies Z Tripp J Tcheng P · 2000