A review of recent works on inclusions
The study of inclusions is of significance to the development of advanced materials for
aerospace, marine, automotive and many other applications. This is because the presence …
aerospace, marine, automotive and many other applications. This is because the presence …
The Eshelby, Hill, moment and concentration tensors for ellipsoidal inhomogeneities in the Newtonian potential problem and linear elastostatics
WJ Parnell - Journal of Elasticity, 2016 - Springer
One of the most cited papers in Applied Mechanics is the work of Eshelby from 1957 who
showed that a homogeneous isotropic ellipsoidal inhomogeneity embedded in an …
showed that a homogeneous isotropic ellipsoidal inhomogeneity embedded in an …
Fracture behaviors of piezoelectric materials
TY Zhang, CF Gao - Theoretical and applied fracture mechanics, 2004 - Elsevier
Theoretical analyses and experimental observations of the failure and fracture behaviors of
piezoelectric materials are presented. The theoretical analyses are based on the Stroh …
piezoelectric materials are presented. The theoretical analyses are based on the Stroh …
[HTML][HTML] Homogenized enriched continuum analysis of acoustic metamaterials with negative stiffness and double negative effects
This paper demonstrates the application of a recently developed enriched micro-inertial
continuum based homogenization framework towards numerical dispersion and boundary …
continuum based homogenization framework towards numerical dispersion and boundary …
Solution of Eshelby's inclusion problem with a bounded domain and Eshelby's tensor for a spherical inclusion in a finite spherical matrix based on a simplified strain …
XL Gao, HM Ma - Journal of the Mechanics and Physics of Solids, 2010 - Elsevier
A solution for Eshelby's inclusion problem of a finite homogeneous isotropic elastic body
containing an inclusion prescribed with a uniform eigenstrain and a uniform eigenstrain …
containing an inclusion prescribed with a uniform eigenstrain and a uniform eigenstrain …
Ellipsoidal inclusions in flexoelectric solids
The flexoelectric effect, characterized by the induction of electric polarization by strain
gradients, exhibits a remarkable size dependence. This makes flexoelectricity highly …
gradients, exhibits a remarkable size dependence. This makes flexoelectricity highly …
Micromechanical modeling of the anisotropic thermal conductivity of ellipsoidal inclusion-reinforced composite materials with weakly conducting interfaces
N Bonfoh, C Dreistadt, H Sabar - International Journal of Heat and Mass …, 2017 - Elsevier
The present paper deals with the micromechanical modeling of the effective thermal
conductivity of composite materials containing ellipsoidal inclusions with interfaces thermal …
conductivity of composite materials containing ellipsoidal inclusions with interfaces thermal …
Strain gradient solution for Eshelby's ellipsoidal inclusion problem
XL Gao, HM Ma - Proceedings of the Royal Society A …, 2010 - royalsocietypublishing.org
Eshelby's problem of an ellipsoidal inclusion embedded in an infinite homogeneous
isotropic elastic material and prescribed with a uniform eigenstrain and a uniform …
isotropic elastic material and prescribed with a uniform eigenstrain and a uniform …
A new homogenization method based on a simplified strain gradient elasticity theory
HM Ma, XL Gao - Acta Mechanica, 2014 - Springer
Homogenization methods utilizing classical elasticity-based Eshelby tensors cannot capture
the particle size effect experimentally observed in particle–matrix composites at the micron …
the particle size effect experimentally observed in particle–matrix composites at the micron …
Viscous inclusions in anisotropic materials: Theoretical development and perspective applications
D Jiang - Tectonophysics, 2016 - Elsevier
Theories and numerical solutions for a viscous ellipsoid in an infinite anisotropic viscous
medium subjected to far-field homogeneous deformation lie at the heart of self-consistent …
medium subjected to far-field homogeneous deformation lie at the heart of self-consistent …