The mathematical modelling of magneto- and electro-active elastomers is complicated because of the strong nonlinear coupling of the mechanical and electromagnetic responses. For this reason the development of numerical methods is essential for solving realistic boundary-value problems. To find appropriate variational formulations is an important first step towards solving the governing differential equations using the finite element method. In this paper we provide an overview of different boundary conditions used in nonlinear magneto- and electroelasticity, and we present a modified variational formulation that accounts for mixed mechano-magnetic boundary conditions
A boundary integral formulation and its numerical implementation are presented for the analysis of ...
In this paper, linear constitutive equations of magnetoelectroelastic media involving mechanical, el...
International audienceThis study concerns the modeling of structures made of composite mater...
The material and spatial settings of the nonlinear coupling problem of electro- and magneto-elastost...
Abstract: Two new variational principles for nonlinear magnetoelastostatics are derived. Each is bas...
In this paper, material and spatial motion problems of the coupled nonlinear problem of electro-and ...
In this paper, material and spatial motion problems of the coupled nonlinear problem of electro-and ...
AbstractThe material and spatial settings of the nonlinear coupling problem of electro- and magneto-...
Some mixed variational formulations are presented for the problem of a deforming and magneto-active ...
A boundary integral formulation and its numerical implementation are presented for the analysis of m...
AbstractThe fundamental equations, governing all the variables of the initial boundary value problem...
This book provides a unified theory of nonlinear electro-magnetomechanical interactions of soft mate...
This book provides a unified theory of nonlinear electro-magnetomechanical interactions of soft mate...
The numerical modelling of non‐linear electroelasticity is presented in this work. Based on well‐est...
Magnetosensitive Elastomers (MSEs) are micron-sized ferrous particle embedded rubber materials whose...
A boundary integral formulation and its numerical implementation are presented for the analysis of ...
In this paper, linear constitutive equations of magnetoelectroelastic media involving mechanical, el...
International audienceThis study concerns the modeling of structures made of composite mater...
The material and spatial settings of the nonlinear coupling problem of electro- and magneto-elastost...
Abstract: Two new variational principles for nonlinear magnetoelastostatics are derived. Each is bas...
In this paper, material and spatial motion problems of the coupled nonlinear problem of electro-and ...
In this paper, material and spatial motion problems of the coupled nonlinear problem of electro-and ...
AbstractThe material and spatial settings of the nonlinear coupling problem of electro- and magneto-...
Some mixed variational formulations are presented for the problem of a deforming and magneto-active ...
A boundary integral formulation and its numerical implementation are presented for the analysis of m...
AbstractThe fundamental equations, governing all the variables of the initial boundary value problem...
This book provides a unified theory of nonlinear electro-magnetomechanical interactions of soft mate...
This book provides a unified theory of nonlinear electro-magnetomechanical interactions of soft mate...
The numerical modelling of non‐linear electroelasticity is presented in this work. Based on well‐est...
Magnetosensitive Elastomers (MSEs) are micron-sized ferrous particle embedded rubber materials whose...
A boundary integral formulation and its numerical implementation are presented for the analysis of ...
In this paper, linear constitutive equations of magnetoelectroelastic media involving mechanical, el...
International audienceThis study concerns the modeling of structures made of composite mater...