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- W2079604856 abstract "A method is presented for obtaining the closed form elastic solutions of two-dimensional inclusion and dislocation problems in orthotropic bicrystals. The bicrystal consists of two semi-infinite single crystals with a planar interface. The interface is a plane of symmetry for both crystals. The two single crystals are either perfectly bonded together or in frictionless contact with each other. Both inplane and antiplane deformations that include plane strain and plain stress conditions are considered. The method is based on Eshelby's method for inclusion problems in infinite isotropic solids. The analytic results for point forces, inclusions and dislocations are given. The elastic fields of the defects are represented by quasi-harmonic potentials that are associated with the defects. Explicit solutions for elliptic inclusions and dislocation lines are given as examples. Results for elliptic inclusions and dislocation lines of different orientations in cubic structures are also presented." @default.
- W2079604856 created "2016-06-24" @default.
- W2079604856 creator A5074111672 @default.
- W2079604856 date "2001-02-01" @default.
- W2079604856 modified "2023-09-27" @default.
- W2079604856 title "Two-dimensional elastic defects in orthotropic bicrystals" @default.
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- W2079604856 doi "https://doi.org/10.1016/s0022-5096(00)00032-6" @default.
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