The Green's function (GF) method, which makes use of GFs, is an important and elegant tool
for solving a given boundary-value problem for the differential equation from a real …

When a lattice glide dislocation approaches a bi-metal interface with relatively low shear
strength, it causes the interface to shear. Interfacial shearing is accommodated by the …

By applying semi-analytical point-force Green's functions obtained via the Stroh formulism,
we derive simple line integrals to calculate the elastic displacement and stress fields for a …

In this work we investigate the self-energy of elliptical dislocation loops in anisotropic
crystals and determine the functional dependencies on loop circumference, shape, and …

In this study, expressions for the interior stress fields of a spherical inclusion with uniform
eigenstrain embedded in an anisotropic bi-material featuring a planar interface are derived …

Based on the single-dislocation Green's function, analytical solutions of the elastic fields due
to dislocation arrays in an anisotropic bimaterial system are derived by virtue of the Cottrell …

There are large classes of materials problems that involve the solutions of stress,
displacement, and strain energy of dislocation loops in elastically anisotropic solids …

Employing crystal plasticity theory and micromechanics inclusion theory, we developed a full-
strain relaxation model under isotropic assumption of materials properties to predict the …

A dislocation at an interface especially at a weak shear interface spreads its core associated
with shearing the interface. Such core-spreading significantly reduces stress/strain …

Layered multiferroic heterostructures have applications in various mechanical and electronic
devices where the coupling among the mechanical, electric and magnetic fields provides …