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Metallurgical and Materials Transactions A, ISSN 1073-5623, 4/2007, Volume 38, Issue 4, pp. 781 - 787
Journal Article
International Journal of Solids and Structures, ISSN 0020-7683, 02/2016, Volume 80, pp. 545 - 560
An extension of the Mori–Tanaka and Ponte Castañeda–Willis homogenization schemes for linear elastic matrix-inclusion composites with ellipsoidal inclusions to... 
Aging | Homogenization | Concrete | Creep | Ellipsoid | ELASTIC PROPERTIES | NUMERICAL INVERSION | MODEL | POISSONS RATIO | SOLIDIFICATION THEORY | PONTE-CASTANEDA-WILLIS | MECHANICS | EFFECTIVE BEHAVIOR | COMPREHENSIVE VALIDATION | CONCRETE CREEP | MORI-TANAKA | Numerical analysis | Engineering Sciences
Journal Article
Construction and Building Materials, ISSN 0950-0618, 04/2018, Volume 167, pp. 317 - 324
Within the framework of numerical algorithms for the three-dimensional random packing of granular materials this work presents an innovative formulation for... 
Random ellipsoidal inclusions | Grain size distribution | Random packing algorithm | Mesostructure | MATERIALS SCIENCE, MULTIDISCIPLINARY | ALGORITHM | PERCOLATION | CONCRETE | RANDOM PARTICLE MODEL | ENGINEERING, CIVIL | CONSTRUCTION & BUILDING TECHNOLOGY | AGGREGATE | PACKING | Concrete | Algorithms | Mechanical properties | Structure | Analysis
Journal Article
Journal of the Mechanics and Physics of Solids, ISSN 0022-5096, 11/2016, Volume 96, pp. 683 - 695
Journal Article
Archive of Applied Mechanics, ISSN 0939-1533, 3/2018, Volume 88, Issue 3, pp. 453 - 460
The ensemble of interstitial atoms as C attracted to a dislocation is well established as “Cottrell cloud” phenomenon. The deposition of the interstitial atoms... 
Engineering | Cylinder | Micro-mechanics | Linear elasticity | Classical Mechanics | Theoretical and Applied Mechanics | Inclusions | Analytical solution | ELLIPSOIDAL INCLUSION | DISLOCATIONS | CIRCULAR INCLUSION | COTTRELL ATMOSPHERES | FIELD | MECHANICS | ESHELBY PROBLEM | ATOMS | Anisotropy | Analysis
Journal Article
Mechanics of Materials, ISSN 0167-6636, 08/2014, Volume 75, pp. 45 - 59
Journal Article
International Journal of Solids and Structures, ISSN 0020-7683, 10/2016, Volume 97-98, pp. 530 - 542
The present paper focuses on the Eshelby inclusion problem which is revisited in the framework of ageing linear viscoelasticity. All known results established... 
Micromechanics | Viscoelastic Eshelby tensor | Viscoelastic Hill tensor | Ageing linear viscoelasticity | Viscoelastic inclusion problem | LAPLACE TRANSFORMS | POLYMERS | HETEROGENEOUS MEDIA | COMPOSITE-MATERIALS | INVERSION | SCHEME | MECHANICS | EFFECTIVE BEHAVIOR | HOMOGENIZATION APPROACH | CREEP | STRESS | Anisotropy | Analysis | Mechanics | Engineering Sciences | Mechanics of materials
Journal Article
Computers and Geosciences, ISSN 0098-3004, 2009, Volume 35, Issue 10, pp. 2170 - 2173
Eshelby's solution for the elastic field in and around an ellipsoid has wide application throughout the physical sciences, wherever the mechanics can be... 
Fault | Eshelby | Source code | Ellipsoid | Stress | Crack | ELLIPSOIDAL INCLUSION | SLOW VISCOUS FLOWS | PARTICLES | BEHAVIOR | COMPOSITES | OBJECTS | MODEL | FORMULATION | COMPUTER SCIENCE, INTERDISCIPLINARY APPLICATIONS | GEOSCIENCES, MULTIDISCIPLINARY | MOTION
Journal Article
Journal of the Mechanics and Physics of Solids, ISSN 0022-5096, 2010, Volume 58, Issue 3, pp. 346 - 372
Journal Article
International Journal of Solids and Structures, ISSN 0020-7683, 12/2014, Volume 51, Issue 25-26, pp. 4477 - 4484
In this paper, based on the principle of virtual work, we formulate the equivalent eigenstrain approach for inhomogeneous inclusions. It allows calculating the... 
Residual strain | Inhomogeneous inclusion | Integral equation | The equivalent eigenstrain method | ELLIPSOIDAL INCLUSION | HALF-PLANE | ARBITRARY SHAPE | MECHANICS | ESHELBYS PROBLEM | AVERAGE | PIEZOELECTRIC INCLUSIONS | STRESS | ELASTIC FIELD
Journal Article
Journal Article
Journal of Structural Geology, ISSN 0191-8141, 11/2014, Volume 68, pp. 347 - 363
Journal Article
Journal of the Mechanics and Physics of Solids, ISSN 0022-5096, 2010, Volume 58, Issue 5, pp. 779 - 797
A solution for Eshelby's inclusion problem of a finite homogeneous isotropic elastic body containing an inclusion prescribed with a uniform eigenstrain and a... 
Eshelby tensor | Inclusion | Eigenstrain | Boundary effect | Size effect | ELLIPSOIDAL INCLUSION | FIELDS | PHYSICS, CONDENSED MATTER | SELF-CONSISTENT MECHANICS | MATERIALS SCIENCE, MULTIDISCIPLINARY | COMPOSITE-MATERIALS | MECHANICS | CONTINUUM | STRESS | PLASTICITY | Tensors | Integrals | Mathematical analysis | Mathematical models | Boundaries | Inclusions | Elastic bodies | Strain
Journal Article
Journal of Theoretical and Applied Mechanics, ISSN 1429-2955, 2015, Volume 53, Issue 1, pp. 255 - 257
We consider a non-standard boundary value problem characterizing deformations of a composite consisting of a arbitrarily-shaped elastic inclusion embedded in... 
Uniqueness of solution | Inclusion, plane elasticity | Imperfect interface | ELLIPSOIDAL INCLUSION | inclusion | MECHANICS | CIRCULAR INCLUSION | FIELD | plane elasticity | imperfect interface | uniqueness of solution | Boundary value problems | Deformation | Asymptotic properties | Mathematical analysis | Uniqueness | Elasticity | Elastic deformation | Inclusions
Journal Article
Journal of Magnetism and Magnetic Materials, ISSN 0304-8853, 08/2018, Volume 459, pp. 305 - 310
A method to retrieve permeability of a metal inclusion from the measured constitutive parameters of a single composite sample of known structure and filling is... 
Percolation threshold | Mixing model | Characteristic impedance | Microwave permeability | Magnetic spectrum | Permittivity | Metal ellipsoid | Composite structure | Inclusion susceptibility | PHYSICS, CONDENSED MATTER | MATERIALS SCIENCE, MULTIDISCIPLINARY
Journal Article
Journal of the Mechanics and Physics of Solids, ISSN 0022-5096, 2012, Volume 60, Issue 2, pp. 261 - 276
The Eshelby-type problem of an arbitrary-shape polyhedral inclusion embedded in an infinite homogeneous isotropic elastic material is analytically solved using... 
Eshelby tensor | Polyhedral inclusion | Eigenstrain | Strain gradient | Size effect | ELLIPSOIDAL INCLUSION | PHYSICS, CONDENSED MATTER | ELASTIC PROPERTIES | FIELD | MATERIALS SCIENCE, MULTIDISCIPLINARY | SIZE | EIGENSTRAINS | TENSOR | MECHANICS | CELL | Mechanical engineering | Tensors | Integrals | Mathematical analysis | Elasticity | Mathematical models | Inclusions | Homogenizing | Strain
Journal Article