The size-dependent features concerning the mechanical behavior of the micro/nano electronic structures are well known from experiments. They are described by the strain-gradient effect in this paper since the classical elasticity theory fails to capture the size effect of the nanostructures. The electric field-strain gradient coupling is considered in the constitutive equations of the material and the governing equations are derived with the corresponding boundary conditions using the variational principle. The path independent J-integral is derived for fracture mechanics analysis of piezoelectric solids described by the gradient theory
International audienceA new stress-gradient elasticity theory has recently been proposed by Forest &...
Abstract In the present paper, a critique study on some models available in the literature for bendi...
© 2016 Elsevier Inc. A combined theoretical/numerical/experimental program is outlined for extending...
General 2D boundary value problems of piezoelectric nano-sized structures with cracks under a therma...
A piezoelectric beam model with strain gradient and electric gradient effects is proposed. An energy...
AbstractWithin the framework of Mindlin’s dipolar gradient elasticity, general energy theorems are p...
General 2D boundary value problems of piezoelectric nano-sized structures with cracks under a therma...
The path-independent J-integral is derived for fracture mechanics analysis of decagonal quasicrystal...
Our paper is concerned with the manifestation of strain gradients(SG) in the vibration of nanostruct...
AbstractIn this paper, a consistent theory is developed for size-dependent piezoelectricity in diele...
The finite element method (FEM) is developed to analyse 2-D crack problems in piezoelectric solids t...
A general piezo-magnetic continuum model with gradients of strain, magnetic field and piezo-magnetic...
A generalized continuum mechanics framework, commonly known in the recent literature as gradient the...
Abstract: The behavior of most materials is influenced by inhomogeneously distributed microscale pro...
The problem of an anti-plane crack in a polarized ceramic layer with both the strain and electric fi...
International audienceA new stress-gradient elasticity theory has recently been proposed by Forest &...
Abstract In the present paper, a critique study on some models available in the literature for bendi...
© 2016 Elsevier Inc. A combined theoretical/numerical/experimental program is outlined for extending...
General 2D boundary value problems of piezoelectric nano-sized structures with cracks under a therma...
A piezoelectric beam model with strain gradient and electric gradient effects is proposed. An energy...
AbstractWithin the framework of Mindlin’s dipolar gradient elasticity, general energy theorems are p...
General 2D boundary value problems of piezoelectric nano-sized structures with cracks under a therma...
The path-independent J-integral is derived for fracture mechanics analysis of decagonal quasicrystal...
Our paper is concerned with the manifestation of strain gradients(SG) in the vibration of nanostruct...
AbstractIn this paper, a consistent theory is developed for size-dependent piezoelectricity in diele...
The finite element method (FEM) is developed to analyse 2-D crack problems in piezoelectric solids t...
A general piezo-magnetic continuum model with gradients of strain, magnetic field and piezo-magnetic...
A generalized continuum mechanics framework, commonly known in the recent literature as gradient the...
Abstract: The behavior of most materials is influenced by inhomogeneously distributed microscale pro...
The problem of an anti-plane crack in a polarized ceramic layer with both the strain and electric fi...
International audienceA new stress-gradient elasticity theory has recently been proposed by Forest &...
Abstract In the present paper, a critique study on some models available in the literature for bendi...
© 2016 Elsevier Inc. A combined theoretical/numerical/experimental program is outlined for extending...