General approach to the modified Kirsch problem incorporating surface energy effects

Cites Work

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On effective properties of materials at the nano- and microscales considering surface effects
Geometrically nonlinear higher-gradient elasticity with energetic boundaries
The influence of surface tension on the effective stiffness of nanosize plates
Multiple interacting circular nano-inhomogeneities with surface/interface effects
Elastic field of an isotropic matrix with a nanoscale elliptical inhomogeneity
A continuum theory of elastic material surfaces
Surface stress in solids
Theoretical investigation of phenomena caused by heterogeneous surface tension in solids
On the shell theory on the nanoscale with surface stresses
The effect of surface elasticity and residual surface stress in an elastic body with an elliptic nanohole
Analysis of plane-strain crack problems (mode-I \& mode-II) in the presence of surface elasticity
Interaction of edge dislocation array with bimaterial interface incorporating interface elasticity
On stress singularity near the tip of a crack with surface stresses
Analytical Solution for Size-Dependent Elastic Field of a Nanoscale Circular Inhomogeneity
Elastic surface—substrate interactions
Plane deformations of elastic solids with intrinsic boundary elasticity
Displacements representations for the problems with spherical and circular material surfaces
Fundamental Solution for the Generalized Plane Stress of a Nanoplate
The scientific papers of \textit{J. Willard Gibbs}. (In two volumes.) Vol. I: Thermodynamics. Vol. II: Vector analysis and multiple algebra, electromagnetic theory of light, etc.