Introduction to Elasticity Theory for Crystal Defects
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Publication:2886993
DOI10.1017/CBO9780511998379zbMath1257.82001OpenAlexW1519425806MaRDI QIDQ2886993
Publication date: 15 May 2012
Full work available at URL: https://doi.org/10.1017/cbo9780511998379
Green's functiondislocationinterfaceFourier transformationsAiry stress functioninclusionpoint defectEshelby method
Statistical mechanics of crystals (82D25) Elastic materials (74B99) Introductory exposition (textbooks, tutorial papers, etc.) pertaining to statistical mechanics (82-01)
Related Items (11)
Static and dynamic multipolar field expansions of dislocations and cracks in solids ⋮ Analysis of boundary conditions for crystal defect atomistic simulations ⋮ The non-singular Green tensor of gradient anisotropic elasticity of Helmholtz type ⋮ The non-singular Green tensor of Mindlin's anisotropic gradient elasticity with separable weak non-locality ⋮ \(\boldsymbol{J}\)-, \(M\)- and \(\boldsymbol{L}\)-integrals of line charges and line forces ⋮ Relation between Eshelby stress and Eshelby fourth-order tensor within an ellipsoidal inclusion ⋮ Eshelby's inclusion problem in large deformations ⋮ Non-affine fluctuations and the statistics of defect precursors in the planar honeycomb lattice ⋮ Three-dimensional interaction and movements of various dislocations in anisotropic bicrystals with semicoherent interfaces ⋮ Geometry equilibration of crystalline defects in quantum and atomistic descriptions ⋮ The directional dependence of elastic stiffness and compliance shear coefficients and shear moduli in cubic materials
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