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Vibration of cracked functionally graded microplates by the strain gradient theory and extended isogeometric analysis
(Elsevier Ltd, 2019)
In this study, the vibration behaviours of functionally graded microplates with cracks are investigated by means of a simple yet rigorous version of Mindlin's generialised continuum and the extended isogeometric analysis ...
A Free Vibration Analysis of Microbeams by Modified Strain Gradient Theory
(Nova Science Publishers, 2018)
The paper presents a model based on the modified strain gradient theory for the free vibration analysis of isotropic microbeams. The analysis includes the effects of rotatory inertia and shear deformation on natural ...
A thermodynamical gradient theory for deformation and strain localization of porous media
(Pergamon-Elsevier Science Ltd, 2011-04)
In this work, a thermodynamically consistent gradient formulation for partially saturated cohesive-frictional porous media is proposed. The constitutive model includes a classical or local hardening law and a softening ...
The method of multiscale virtual power for the derivation of a second order mechanical model
(Elsevier Science, 2016-08)
A multi-scale model, based on the concept of Representative Volume Element (RVE), is proposed linking a classical continuum at RVE level to a macro-scale strain-gradient theory. The multi-scale model accounts for the effect ...
A finite element formulation of gradient-based plasticity for porous media with C1 interpolation of internal variables
(Elsevier, 2012-12)
In this paper a new finite element formulation for numerical analysis of diffused and localized failure behavior of saturated and partially saturated gradient poroplastic materials is proposed. The new finite element ...
IonRock: software for solving strain gradients of ion-implanted semiconductors by X-ray diffraction measurements and evolutionary programming
(Elsevier Science BvAmsterdamHolanda, 2004)
A large deformation small strain formulation for the mechanics of geometrically exact thin-walled composite beams
(Elsevier, 2014-11)
This work presents a new formulation of the geometrically exact thin walled composite beam theory. The formulation assumes that the beam can undergo arbitrary kinematical changes while the strains remain small, thus ...
A small strain tensor for the geometrically exact thin-walled composite beam
(Asociación Argentina de Mecánica Computacional, 2013-11)
This work presents the derivation of a small strain tensor compatible with the geometrically exact kinematics of the thin walled composite beam theory. The formulation is based on the expression of the Green strain tensor ...