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Timoshenko inclusions in elastic bodies crossing an external boundary at zero angle
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作者 A.M. Khludnev T.S. Popova 《Acta Mechanica Solida Sinica》 SCIE EI CSCD 2017年第3期327-333,共7页
The paper concerns an analysis of equilibrium problems for 2D elastic bodies with a thin Timoshenko inclusion crossing an external boundary at zero angle. The inclusion is assumed to be delaminated, thus forming a cra... The paper concerns an analysis of equilibrium problems for 2D elastic bodies with a thin Timoshenko inclusion crossing an external boundary at zero angle. The inclusion is assumed to be delaminated, thus forming a crack between the inclusion and the body. We consider elastic inclusions as well as rigid inclusions. To prevent a mutual penetration between the crack faces, inequality type boundary conditions are imposed at the crack faces. Theorems of existence and uniqueness are established. Passages to limits are investigated as a rigidity parameter of the elastic inclusion going to infinity. 展开更多
关键词 Thin Timoshenko inclusion Crack delamination Fictitious domain method Non-penetration
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