Geodesic
The diffraction of a plane wave by a slippery elastic wedge
Zapiski Nauchnykh Seminarov POMI, Mathematical problems in the theory of wave propagation. Part 38, Tome 369 (2009), pp. 5-15 
V. M. Babich; A. A. Matskovskiy. The diffraction of a plane wave by a slippery elastic wedge. Zapiski Nauchnykh Seminarov POMI, Mathematical problems in the theory of wave propagation. Part 38, Tome 369 (2009), pp. 5-15. http://geodesic.mathdoc.fr/item/ZNSL_2009_369_a0/
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Voir la notice du chapitre de livre provenant de la source Math-Net.Ru

The diffraction of a plane elastic wave by a slippery wedge is considered. By slippery wedge we mean the wedge with zero tangent tension and normal component of the displacement vector on it's boundary. It is known, that it is possible to write an explicit solution of this task. We find the Sommerfeld representation of the solution in this paper. Bibl. – 6 titles.

[1] V. A. Sveklo, V. A. Syukiyainen, “Difraktsiya ploskoi uprugoi volny otnositelno ugla”, DAN SSSR, 119:6 (1958), 1122–1123 | MR | Zbl

[2] B. V. Kostrov, “Difraktsiya ploskoi volny na zhestkom kline, vstavlennom bez treniya v bezgranichnuyu upruguyu sredu”, PMM, 30:1 (1966), 198–203 | Zbl

[3] V. B. Poruchikov, Metody dinamicheskoi teorii uprugosti, Nauka, M., 1986 | MR

[4] V. M. Babich, M. A. Lyalinov, V. E. Grikurov, Metod Zommerfelda–Malyuzhintsa v zadachakh difraktsii, S.-Peterburg, 2003

[5] B. V. Budaev, D. B. Bogy, “Rayleigh wave scattering by a wedge”, Wave Motion, 22 (1995), 239–257 | DOI | MR | Zbl

[6] V. V. Kamotski, L. Ju. Fradkin, B. A. Samokish, V. A. Borovikov, V. M. Babich, “On Budaev and Bogy's Approach to Diffraction by the 2D Traction-Free Elastic Wedge”, SIAM Journal of Applied Mathematics, 67:1 (2006), 235–259 | DOI | MR | Zbl