Lamb wave propagation modeling for structure health monitoring
Xiaoyue ZHANG, Shenfang YUAN, Tong HAO
Lamb wave propagation modeling for structure health monitoring
This study aims to model the propagation of Lamb waves used in structure health monitoring. A number of different numerical computational techniques have been developed for wave propagation studies. The local interaction simulation approach, used for modeling sharp interfaces and discontinuities in complex media (LISA/SIM theory), has been effectively applied to numerical simulations of elastic wave interaction. This modeling is based on the local interaction simulation approach theory and is finally accomplished through the finite elements software Ansys11. In this paper, the Lamb waves propagating characteristics and the LISA/SIM theory are introduced. The finite difference equations describing wave propagation used in the LISA/SIM theory are obtained. Then, an anisotropic metallic plate model is modeled and a simulating Lamb waves signal is loaded on. Finally, the Lamb waves propagation modeling is implemented.
Lamb wave / modeling / LISA/SIM theory / finite difference equation / finite element
[1] |
Rose J L. Ultrasonic Waves in Solid Media. Cambridge: Cambridge University Press, 1999
|
[2] |
Delsanto P P, Schechter R S, Chaskelis H H, Mignogna R B, Kline R B. Connection machine simulation of ultrasonic wave propagation in materials I: one-dimensional case. Wave Motion, 1994, 16: 65-80
CrossRef
Google scholar
|
[3] |
Delsanto P P, Schechter R S, Chaskelis H H, Mignogna R B, Kline R B. Connection machine simulation of ultrasonic wave propagation in materials II: two-dimensional case. Wave Motion, 1994, 20: 295-314
CrossRef
Google scholar
|
[4] |
Lee B C, Staszewski W J. Modeling of Lamb waves for damage detection in metallic structures Part I: wave propagation. Smart Mater Struct, 2003, 12: 804-814
CrossRef
Google scholar
|
[5] |
Lee B C, Staszewski W J. Modelling of lamb waves for damage detection in metallic structures part II: wave interactions with damage. Smart Mater Struct, 2003, 12: 815-824
CrossRef
Google scholar
|
[6] |
Wu Shuntang, Deng Zhiguang. Finite Difference Equation Conspectus. Nanjing: Hohai University Press, 1993 (in Chinese)
|
[7] |
Xu Zhilun. Elastic Mechanics. Beijing: Higher Education Press, 1992(in Chinese)
|
/
〈 | 〉 |