Volume 1, Issue 1, No.2 PDF DOWNLOAD
  • Title:
  • Numerical analysis on characteristics of acoustic emission signals in bridge cables based on semi-analytic FEM
  • Author:

    Yaohua Yang1, Limin Sun2

  • Author Affiliation:

    1. Department of Bridge Engineering, Tongji University, Shanghai, China

    2. State Key Laboratory for Disaster Reduction in Civil Engineering, Tongji University, Shanghai, China

  • Received:Apr.12, 2022
  • Accepted:Jun.13, 2022
  • Published:Jun.28, 2022
Abstract
Acoustic emission (AE) signal, actually, is the phenomenon of stress wave propagation in steel wires in bridge cables. The Semi-Analytical Finite Element (SAFE) method serves as a powerful tool for analyzing wave characteristics in most, if not all, of waveguides. In this paper, the SAFE method for circular cross-section waveguide
was established in section 2. The frequency-spectrums, energy velocity and attenuation coefficient curves for viscoelastic steel wires can be obtained readily. Based on the method, the effects of initial tensile stress were studied in section 4. It demonstrates that tensile stress tends to increase energy velocities and decrease attenuations in regions above cut-off frequencies. 
Keywords

Acoustic emission (AE), Semi-Analytical Finite Element (SAFE) method, wave modes, cables

References

[1] Graff, K.F., Wave motion in elastic solids. 1975: Courier Corporation.

[2] Nelson, R., S. Dong, and R. Kalra, Vibrations and waves in laminated orthotropic circular cylinders. Journal of Sound and Vibration, 1971. 18(3): p. 429-444.

[3] Gavrić, L., Computation of propagative waves in free rail using a finite element technique. Journal of Sound and Vibration, 1995. 185(3): p. 531-543. [4] Hayashi, T., W.-J. Song, and J.L. Rose, Guided wave dispersion curves for a bar with an arbitrary cross-section, a rod and rail example. Ultrasonics, 2003. 41(3): p. 175-183.

[5] Bartoli, I., et al., Modeling wave propagation in damped waveguides of arbitrary cross-section. Journal of Sound and Vibration, 2006. 295(3): p. 685-707.

[6] Marzani, A., et al., A semi-analytical finite element formulation for modeling stress wave propagation in axisymmetric damped waveguides. Journal of Sound and Vibration, 2008. 318(3): p. 488-505.

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