Ultrasonic Linear and Nonlinear Parameters in Cyclically Deformed Cu and Cu-35Zn Alloy

Article Preview

Abstract:

The cyclic deformation in Cu and Cu-35Zn alloy were studied using ultrasonic nondestructive evaluation (NDE) technique to measure the ultrasonic velocity, attenuation coefficient and a nonlinear parameter. These materials were cyclically deformed under total strain amplitude control to investigate their ultrasonic reaction to different dislocation substructures, depending on the stacking fault energy difference. The microstructure evolution was observed using a transmission electron microscope, and the ultrasonic NDE parameter was measured after several cycles of fatigue deformation, in order to clarify the relationship between them. In both materials, the ultrasonic velocity was observed to decrease as the fatigue life fraction increased, which was attributed to the increasing dislocation density caused by the cyclic deformation. In the case of Cu, with its cell structure evolving during cyclic deformation, the rate of increase of the ultrasonic attenuation coefficient and the ultrasonic nonlinear parameter was higher than that observed in the case of the Cu-35Zn alloy with its planar array structure. This result implies that the dislocation cell structure is more sensitive to the ultrasonic parameter changes than the planar array structure formed during cyclic deformation.

You might also be interested in these eBooks

Info:

Periodical:

Key Engineering Materials (Volumes 297-300)

Pages:

2134-2139

Citation:

Online since:

November 2005

Export:

Price:

[1] V.E. Iordachea, F. Ossartb and E. Huga: J. Magn. Magn. Mater. Vol. 254-255 (2003), p.57.

Google Scholar

[2] D. Breuer and P. Klimanek: Mater. Sci. Eng. A234-236 (1997), p.818.

Google Scholar

[3] Y. Kawacuchi and Y. Shirai: J. Nucl. Sci. Technol. Vol. 39 No. 10 (2002), p.1033.

Google Scholar

[4] M. Kobayashi: Int. J. Plast. Vol. 14 No. 6 (1998), p.523.

Google Scholar

[5] M. Hirao, H. Ogi, N. Suzuki and T. Ohtani: Acta Mater. Vol. 48 (2000), p.517.

Google Scholar

[6] J.H. Cantrell and W.T. Yost: Int. J. Fatigue Vol. 23 (2001), p.487.

Google Scholar

[7] C.S. Kim and S.I. Kwun: Mater. Sci. Forum Vol. 475-479 (2005), p.4117.

Google Scholar

[8] M.A. Breazeale and J. Philip: Physical Acoustics ΧⅦ, (Academic Press, London 1984), p.1.

Google Scholar

[9] P. Lukas and M. Klesnil: Mater. Sci. Eng. Vol. 11 (1973), p.345.

Google Scholar

[10] C.E. Feltner and C. Laird: Acta Metall. Vol. 15 (1967), p.1633.

Google Scholar

[11] Y. Madhoun, A. Mohamed and M.N. Bassim: Mater. Sci. Eng. A359 (2003), p.220.

Google Scholar

[12] R. Truell, C. Elbaum and B.B. Chick: Ultrasonic Methods in Solid State Physics (Academic Press, London 1969), p.190.

DOI: 10.1016/b978-1-4832-3318-5.50004-3

Google Scholar

[13] A. Granato and K. Lűcke: J. Appl. Phys. Vol. 27 (1956), p.583.

Google Scholar