Geodesic
Contact problem for step-homogeneous infinite plate with finite stringers
Proceedings of the Yerevan State University. Physical and mathematical sciences, no. 3 (1988), pp. 48-57 
E. Kh. Grigorian. Contact problem for step-homogeneous infinite plate with finite stringers. Proceedings of the Yerevan State University. Physical and mathematical sciences, no. 3 (1988), pp. 48-57. http://geodesic.mathdoc.fr/item/UZERU_1988_3_a5/
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     title = {Contact problem for step-homogeneous infinite plate with finite stringers},
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Voir la notice de l'article provenant de la source Math-Net.Ru

A problem for step-homogeneous infinite plate with two infinite stringers has been considered. The plate is made of two different half-infinite parts. The stringers are normally situated on different parts of the plate from boundary of separation. The edge of one stringer is on the boundary of separation. The plate is deformed under tangential forces acting at the edges of the stringers. By means of factorization and orthogonal polynoms method the problem is reduced to the solution of quazy-regular infinite system of algebraic equations.

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[6] E. X. Grigoryan, “Zadacha dlya kusochno-odnorodnoi beskonechnoi plastiny s konechnym stringerom, vykhodyaschim na granitsu razdela sred nami”, Tezisy dokl. III Vsssoyuzn. konferen. po smeshannym zadacham mekhaniki deform. tverd. tela, 1979

[7] A. F. Krivoi, G. Ya. Popov, M. V. Radiollo, “Nekotorye zadachi o proizvolno orientirovannom stringere v sostavnoi anizotropnoi ploskosti”, PMM, 1986, no. 4 | Zbl

[8] E. X. Grigoryan, “Ob odnom podkhode k resheniyu zadach dlya uprugoi poluploskosti, soderzhaschei uprugoe konechnoe vklyuchenie, vykhodyaschee na granitsu poluploskosti”, Mezhvuz. sb. nauch. tr., Mekhanika, 6, Izd-vo EGU, 1987