We develop a strain gradient plasticity formulation for composite materials with spatially varying volume fractions to characterize size effects in functionally graded materials (FGMs). The model is grounded on the mechanism-based strain gradient plasticity theory and effective properties are determined by means of a linear homogenization scheme. Several paradigmatic boundary value problems are numerically investigated to gain insight into the strengthening effects associated with plastic strain gradients and geometrically necessary dislocations (GNDs). The analysis of bending in micro-size functionally graded foils shows a notably stiffer response with diminishing thickness. Micro-hardness measurements from indentation reveal a significant...
AbstractA physically motivated and thermodynamically consistent formulation of small strain higher-o...
A physically based plasticity model is implemented which describes work hardening of a material as a...
The size effect in deformation and failure of structures is presently a subject of increasing intere...
A few issues related to the modeling of size effects in terms of geometrically necessary dislocation...
We study an idealized bending problem where two types of size effects are present – one induced by t...
In the context of single-crystal strain gradient plasticity, we focus on the simple shear of a const...
Tesis con mención internacionalExperiments have consistently shown that metallic materials display s...
DoctorRecent experiments with non-uniform plastic deformation have shown the size effects in micro/n...
To explain the size effect found in the testing of plastic behavior of metals on the micrometer scal...
AbstractNon-uniform plastic deformation of materials exhibits a strong size dependence when the mate...
The size effect in conical indentation of an elasto-plastic solid is predicted via the Fleck and Wil...
The relations between mesoscopic plastic strain gradients, \u27geometrically necessary\u27 dislocati...
The present manuscript addresses the computational modeling of size effects in the plastic behavior ...
A strain gradient crystal plasticity model is used to predict size effects for an FCC cube oriented ...
International audienceIn the literature, different proposals for a strain gradient plasticity theory...
AbstractA physically motivated and thermodynamically consistent formulation of small strain higher-o...
A physically based plasticity model is implemented which describes work hardening of a material as a...
The size effect in deformation and failure of structures is presently a subject of increasing intere...
A few issues related to the modeling of size effects in terms of geometrically necessary dislocation...
We study an idealized bending problem where two types of size effects are present – one induced by t...
In the context of single-crystal strain gradient plasticity, we focus on the simple shear of a const...
Tesis con mención internacionalExperiments have consistently shown that metallic materials display s...
DoctorRecent experiments with non-uniform plastic deformation have shown the size effects in micro/n...
To explain the size effect found in the testing of plastic behavior of metals on the micrometer scal...
AbstractNon-uniform plastic deformation of materials exhibits a strong size dependence when the mate...
The size effect in conical indentation of an elasto-plastic solid is predicted via the Fleck and Wil...
The relations between mesoscopic plastic strain gradients, \u27geometrically necessary\u27 dislocati...
The present manuscript addresses the computational modeling of size effects in the plastic behavior ...
A strain gradient crystal plasticity model is used to predict size effects for an FCC cube oriented ...
International audienceIn the literature, different proposals for a strain gradient plasticity theory...
AbstractA physically motivated and thermodynamically consistent formulation of small strain higher-o...
A physically based plasticity model is implemented which describes work hardening of a material as a...
The size effect in deformation and failure of structures is presently a subject of increasing intere...