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Inclusion and Inhomogeneity Problems in the Hexagonal Electroelastic Medium
physica status solidi (b), 1999The elastic Eshelby tensor plays a fundamental role for elastic inclusion problems [1]. For electroelastic media a generalization exists [2, 3], namely the electroelastic analogue of Eshelby tensor (EAET), a linear operator consisting of four tensors of fourth, third and second ranks.
Th. Michelitsch, V.M. Levin
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Inclusion and Inhomogeneity in an Infinite Space (Eshelby Problems)
2018Formulation and solution of this problem by Eshelby in [Proc R Soc Lond Ser A 252(1271):561–569, 1969 [125]; Proc R Soc A 241:376–392, 1957 [126]; Elastic inclusions and inhomogeneities. Progress in Solid Mechanics, vol 2. North-Holland, Amsterdam, 1961 [127]) constitutes one of the major advances in solid mechanics of the twentieth century.
Mark Kachanov, Igor Sevostianov
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Effective Moduli of Elastic Inclusion and Inhomogeneity
2019Arabinda Roy, Rasajit Kumar Bera
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Formulation for Inhomogeneous Lamellar Inclusions Embedded between Dissimilar Solids
2023Lifeng Ma, Alexander M. Korsunsky
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