Particular expressions of upper and lower estimates for the macroscopic elastic bulk modulus of random cell tetragonal polycrystalline materials are derived and computed for a number of practical crystals. The cell-shape-unspecified bounds, based on minimum energy principles and generalized polarization trial fields, appear close to the simple bounds for specific spherical cell polycrystal
International audienceThe effect of three-dimensional grain morphology on the deformation at a free ...
In present work, the studies on the analytical determination of polycrystalline silicon effective me...
We describe a construction, based on variational inequalities, which gives a hierarchy of upper and ...
AbstractMinimum energy and complementary energy principles are used to derive the upper and lower bo...
In the present study, a finite element scheme with random distribution strategy is employed to syste...
The homogenized elastic properties of polycrystals depend on the grain morphology and crystallograph...
Three-point correlation bounds based on minimum energy principles are constructed to give estimates ...
Peselnick, Meister, and Watt have developed rigorous methods for bounding elastic constants of rando...
AbstractExplicit expressions of the upper and lower estimates on the macroscopic elastic moduli of r...
International audienceThis paper is concerned with the theoretical prediction of the energy-minimizi...
Elastic constants for tantalum single crystals have been calculated by Orlikowski, et al. [1] for a ...
The elastoplastic response of polycrystalline voided solids is idealized here as rigid-perfectly pla...
We draw attention to the problem of estimation of elastic energies in martensitic polycrystals. In p...
We are concerned with the overall elastic energy in martensitic polycrystals. These are polycrystals...
The effective elastic properties of a polycrystalline material depend on the single crystal elastic ...
International audienceThe effect of three-dimensional grain morphology on the deformation at a free ...
In present work, the studies on the analytical determination of polycrystalline silicon effective me...
We describe a construction, based on variational inequalities, which gives a hierarchy of upper and ...
AbstractMinimum energy and complementary energy principles are used to derive the upper and lower bo...
In the present study, a finite element scheme with random distribution strategy is employed to syste...
The homogenized elastic properties of polycrystals depend on the grain morphology and crystallograph...
Three-point correlation bounds based on minimum energy principles are constructed to give estimates ...
Peselnick, Meister, and Watt have developed rigorous methods for bounding elastic constants of rando...
AbstractExplicit expressions of the upper and lower estimates on the macroscopic elastic moduli of r...
International audienceThis paper is concerned with the theoretical prediction of the energy-minimizi...
Elastic constants for tantalum single crystals have been calculated by Orlikowski, et al. [1] for a ...
The elastoplastic response of polycrystalline voided solids is idealized here as rigid-perfectly pla...
We draw attention to the problem of estimation of elastic energies in martensitic polycrystals. In p...
We are concerned with the overall elastic energy in martensitic polycrystals. These are polycrystals...
The effective elastic properties of a polycrystalline material depend on the single crystal elastic ...
International audienceThe effect of three-dimensional grain morphology on the deformation at a free ...
In present work, the studies on the analytical determination of polycrystalline silicon effective me...
We describe a construction, based on variational inequalities, which gives a hierarchy of upper and ...