Three-point correlation bounds based on minimum energy principles are constructed to give estimates on the effective elastic bulk modulus of disordered multi-component materials. The constructed trial fields are extensions of Hashin-Shtrikman polarization ones used in our previous approach and lead to tighter bounds. Some examples of applications are presented
We investigate the effective properties (conductivity, diffusivity and elastic moduli) of model rand...
In this part of the two-part paper, a method that maps a particle together with the inhomogeneous in...
En este trabajo analizamos la influencia de la función de distribución espacial, introducida por Pon...
AbstractMinimum energy and complementary energy principles are used to derive the upper and lower bo...
Particular expressions of upper and lower estimates for the macroscopic elastic bulk modulus of rand...
AbstractIn this work we analyse the influence of the spatial distribution function, introduced by Po...
We derive rigorous three-point upper and lower bounds on the effective bulk and shear moduli of a tw...
AbstractIn this short note, we use topology optimization to design multi-phase isotropic three-dimen...
Typically the elastic and electrical properties of composite materials are strongly microstructure d...
We describe a construction, based on variational inequalities, which gives a hierarchy of upper and ...
AbstractThe paper establishes exact lower bound on the effective elastic energy of two-dimensional, ...
The most commonly discussed measures of microstructure in composite materials are the spatial correl...
International audienceThe celebrated bounds of Hashin and Shtrikman on the effective properties of c...
Our polarization approximations for the effective conductivity of isotropic multicomponent materials...
computational scheme for estimating the effective elastic properties of a particle reinforced matrix...
We investigate the effective properties (conductivity, diffusivity and elastic moduli) of model rand...
In this part of the two-part paper, a method that maps a particle together with the inhomogeneous in...
En este trabajo analizamos la influencia de la función de distribución espacial, introducida por Pon...
AbstractMinimum energy and complementary energy principles are used to derive the upper and lower bo...
Particular expressions of upper and lower estimates for the macroscopic elastic bulk modulus of rand...
AbstractIn this work we analyse the influence of the spatial distribution function, introduced by Po...
We derive rigorous three-point upper and lower bounds on the effective bulk and shear moduli of a tw...
AbstractIn this short note, we use topology optimization to design multi-phase isotropic three-dimen...
Typically the elastic and electrical properties of composite materials are strongly microstructure d...
We describe a construction, based on variational inequalities, which gives a hierarchy of upper and ...
AbstractThe paper establishes exact lower bound on the effective elastic energy of two-dimensional, ...
The most commonly discussed measures of microstructure in composite materials are the spatial correl...
International audienceThe celebrated bounds of Hashin and Shtrikman on the effective properties of c...
Our polarization approximations for the effective conductivity of isotropic multicomponent materials...
computational scheme for estimating the effective elastic properties of a particle reinforced matrix...
We investigate the effective properties (conductivity, diffusivity and elastic moduli) of model rand...
In this part of the two-part paper, a method that maps a particle together with the inhomogeneous in...
En este trabajo analizamos la influencia de la función de distribución espacial, introducida por Pon...