The Theory of Block Structures in Problems on the Strength of Galleries and Constructions with Multiple Connections

V. A. Babeshko; O. V. Evdokimova; O. M. Babeshko; A. V. Pavlova; I. S. Telyatnikov; A. G. Fedorenko

doi:10.1134/S1028335819010014

The Theory of Block Structures in Problems on the Strength of Galleries and Constructions with Multiple Connections

作者: Babeshko V.A.¹^,2, Evdokimova O.V.¹, Babeshko O.M.², Pavlova A.V.², Telyatnikov I.S.¹, Fedorenko A.G.¹
隶属关系:
1. Southern Research Center, Russian Academy of Sciences
2. Kuban State University
期: 卷 64, 编号 1 (2019)
页面: 4-8
栏目: Mechanics
URL: https://journals.rcsi.science/1028-3358/article/view/193108
DOI: https://doi.org/10.1134/S1028335819010014
ID: 193108

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详细

It is shown that the boundary-value problem for a layered medium with parallel multiple cavities is reduced to the Riemann vector problem. To solve it, a factorization method is developed, which makes possible to construct the solution to be built in arbitrary approximations.