The article presents results of numerical simulation and experimental studies of elastic wedge wave propagation in cylindrical wedges with positive and negative curvature in the 100–600 kHz frequency range. It is shown that wedge waves in such structures have dispersion and their localization at the edge of the wedge is stronger than that of straight wedges. The results of a study for cases where the inner surface of the wedge is bounded by fluids with different viscosities (water, SAE 10W-30 motor oil, 86% glycerol aqueous solution) are presented.
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REFERENCES
P. E. Lagasse, Electron. Lett. 8, 372 (1972).
P. E. Lagasse, J. Acoust. Soc. Am. 53, 1116 (1793).
A. A. Maradudin, R. F. Wallis, D. L. Mills, and R. L. Ballard, Phys. Rev. B, No. 6, 1106 (1972).
T. M. Sharon, A. A. Maradudin, and S. L. Cunningham, Phys. Rev. B, No. 8, 6024 (1973).
V. V. Bozhenko, K. M. Ivanov-Shits, M. I. Sluch, and I. Yu. Solodov, Akust. Zh. 31 (2), 262 (1983).
V. V. Krylov, in Proc. 2nd Int. Symp. on Surface Waves in Solids and Layered Structures and Acoustoelectronics’89, Ed. by M. Borissov, L. Spassov, Z. Georgiev, and I. Avramov (1990), pp. 174–189.
D. Auribault, X. Jia, M. De Billy, and G. Quentin, J. Phys., Colloq. 04 (C5), C5-737 (1994).
A. P. Mayer, V. V. Krylov, and A. M. Lomonosov, in Proc. Ultrasonic Symp. (Orlando, 2011), p. 2046.
A. Korobov, M. Izossimova, A. Kokshaiskii, and A. Agafonov, AIP Conf. Proc., No. 1685, 080005-1–080005-1 (2015).
V. V. Krylov and A. V. Shanin, Akust. Zh. 39 (2), 292 (1993).
I. H. Lui and C. H. Yang, in Proc. IEEE Int. Ultrason. Symp. (San Diego, 2010), p. 817.
M.-I. Chen, S. P. Tesng, P. Y. Lo, and C. H. Yang, Ultrasonics 82, 289 (2018).
P. H. Tung and C. H. Yang, in Proc.IEEE Ultrasonic Symp. (Prague, 2013), p. 1642.
V. V. Krylov, in Proc. 55th Annu. British Conf. on Non-Destructive Testing (Nottingham, 2016), p. 1.
C. H. Yang and J. S. Liaw, J. Appl. Phys. 39, 2741 (2000).
V. V. Krylov, J. Sound Vib. 227, 215 (1999).
Jing Jia, Zhonghua Shen, Qingbang Han, and Xueping Jiang, Appl. Opt. 56, 8564 (2017).
T.-H. Yu and C.-C. Yin, Sens. Actuat. A: Phys. 174, 144 (2012).
T.-H. Yu, in Proc. 2018 IEEE-ISAF-FMA-AMF-AMEC-PFM Joint Conf. (IFAAP) (Hiroshima, 2018), p. 46.
R. A. Zhostkov, PC Software Certificate No. 2018665669, Byull., No. 12 (06.12.2018).
L. P. Bezzubov, Fats Chemistry (Pishchepromizdat, Moscow, 1962) [in Russian].
https://widman.biz/English/Calculators/Graph.html.
A. A. Tsukanov, D. I. Kalabukhov, A. I. Romanov, A. V. Gorbatikov, M. L. Serdobol’skaya, and E. A. Grachev, The Way to Simulate Relay Waves in Inhomogeneous Medium by Using Computational Systems with Parallel Architecture. Student’s Book (MSU, Moscow, 2010) [in Russian].
A. I. Korobov, A. A. Agafonov, and M. Yu. Izosimova, Tech. Phys. 63 (3), 374 (2018).
F. L. Degertekin and B. T. Khuri-Yakub, J. Acoust. Soc. Am. 99 (1), 299 (1996).
Funding
The study was supported by the Russian Foundation for Basic Research (project no. 17-02-01123) and a grant of the President of the Russian Federation in support of leading scientific schools (no. NSh-5545.2018.5).
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Korobov, A.I., Izosimova, M.Y., Agafonov, A.A. et al. Elastic Waves in Cylindrical Metal Wedges with Different Geometries. Acoust. Phys. 66, 228–234 (2020). https://doi.org/10.1134/S1063771020030021
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DOI: https://doi.org/10.1134/S1063771020030021