The displacement and stress function fields of straight dislocations and lines forces are derived based on three-dimensional anisotropic incompatible elasticity. Using the two-dimensional anisotropic Green tensor of generalized plane strain, a Burgers-like formula for straight dislocations and body forces is derived and its relation to the solution of the displacement and stress function fields in the integral formalism is given. Moreover, the stress functions of a point force are calculated and the relation to the potential of a Dirac string is pointed out
The present Ph.D. dissertation is divided into two Parts: Green's function and problems of the inclu...
<div>In this paper, we present some analytical solutions for the stress fields of nonlinear anisotro...
AbstractA concise formulation is presented for the derivatives of Green’s functions of three-dimensi...
The displacement and stress function fields of straight dislocations and lines forces are derived ba...
The aim of the present paper is to give a clear and straightforward derivation of the displacement f...
AbstractDislocations and the elastic fields they induce in anisotropic elastic crystals are basic fo...
Most of actual crystals are anisotropic elastic bodies in the continuum elastic limit. Therefore, an...
Based on Eringen\u27s model of nonlocal anisotropic elasticity, new solutions for the stress fields ...
AbstractThe elastic displacements, stresses and interaction energy of arbitrarily shaped dislocation...
AbstractTransversely isotropic materials or hexagonal crystals are commonly utilized in various engi...
The differential equation of equilibrium is derived for a dislocation pinned at two points in the sa...
Using a fundamental solution to the appropriate field equations of linear anisotropic elasticity, a ...
A relation connecting stress intensity factors (SIF) with displacement intensity factors (DIF) at th...
In this talk we discuss the equilibrium problem for a curved dislocation line in a three-dimensional...
A relation connecting stress intensity factors (SIF) with displacement intensity factors (DIF) at th...
The present Ph.D. dissertation is divided into two Parts: Green's function and problems of the inclu...
<div>In this paper, we present some analytical solutions for the stress fields of nonlinear anisotro...
AbstractA concise formulation is presented for the derivatives of Green’s functions of three-dimensi...
The displacement and stress function fields of straight dislocations and lines forces are derived ba...
The aim of the present paper is to give a clear and straightforward derivation of the displacement f...
AbstractDislocations and the elastic fields they induce in anisotropic elastic crystals are basic fo...
Most of actual crystals are anisotropic elastic bodies in the continuum elastic limit. Therefore, an...
Based on Eringen\u27s model of nonlocal anisotropic elasticity, new solutions for the stress fields ...
AbstractThe elastic displacements, stresses and interaction energy of arbitrarily shaped dislocation...
AbstractTransversely isotropic materials or hexagonal crystals are commonly utilized in various engi...
The differential equation of equilibrium is derived for a dislocation pinned at two points in the sa...
Using a fundamental solution to the appropriate field equations of linear anisotropic elasticity, a ...
A relation connecting stress intensity factors (SIF) with displacement intensity factors (DIF) at th...
In this talk we discuss the equilibrium problem for a curved dislocation line in a three-dimensional...
A relation connecting stress intensity factors (SIF) with displacement intensity factors (DIF) at th...
The present Ph.D. dissertation is divided into two Parts: Green's function and problems of the inclu...
<div>In this paper, we present some analytical solutions for the stress fields of nonlinear anisotro...
AbstractA concise formulation is presented for the derivatives of Green’s functions of three-dimensi...