Based on the spatial and material settings of hyperelastostatics the appropriate volume force densities associated to either spatial or material dislocation densities are derived. Thereby spatial and material dislocation densities are defined corresponding to incompatibilities of either the spatial or the material configuration, respectively. All derivations are performed within the geometrically nonlinear framework of continuum mechanics in order to emphasize the intriguing duality of the spatial and the material motion problem. For the particular cases of a single dislocation with either spatial or material Burgers vector the corresponding single forces in material or spatial description, respectively, take the format and interpretation o...
AbstractA linear theory of the elasto-plasticity of crystalline solids based on a continuous represe...
The purpose of the present thesis is the study of continuum bodies with a continuous distribution of...
Linear higher-grade higher-order elastic constitutive laws for compatible (defect-free) and incompat...
Based on the spatial and material settings of hyperelastostatics the appropriate volume force densit...
This contribution aims in a geometrically linear formulation of higher gradient plasticity of single...
The concern of this work is a consequent exploitation of the notion of material forces for the appli...
The main goal of this work consists in the elaboration of the material or rather configurational mec...
AbstractThe main goal of this work consists in the elaboration of the material or rather configurati...
The loss of ellipticity indicated through the rank-one-convexity condition is elaborated for the spa...
A new third term is incorporated within the multiplicative decomposition of the deformation gradient...
This work introduces a model for large-strain, geometrically nonlinear elasto-plastic dynamics in si...
In this contribution, we elaborate the material force method with application to standard dissipativ...
Crystal plasticity is governed by the motion of lattice dislocations. Although continuum theories of...
A phase-field model of a crystalline material is introduced to develop the necessary theoretical fra...
We propose a discrete model providing a unified description of lattice induced drag for a class of d...
AbstractA linear theory of the elasto-plasticity of crystalline solids based on a continuous represe...
The purpose of the present thesis is the study of continuum bodies with a continuous distribution of...
Linear higher-grade higher-order elastic constitutive laws for compatible (defect-free) and incompat...
Based on the spatial and material settings of hyperelastostatics the appropriate volume force densit...
This contribution aims in a geometrically linear formulation of higher gradient plasticity of single...
The concern of this work is a consequent exploitation of the notion of material forces for the appli...
The main goal of this work consists in the elaboration of the material or rather configurational mec...
AbstractThe main goal of this work consists in the elaboration of the material or rather configurati...
The loss of ellipticity indicated through the rank-one-convexity condition is elaborated for the spa...
A new third term is incorporated within the multiplicative decomposition of the deformation gradient...
This work introduces a model for large-strain, geometrically nonlinear elasto-plastic dynamics in si...
In this contribution, we elaborate the material force method with application to standard dissipativ...
Crystal plasticity is governed by the motion of lattice dislocations. Although continuum theories of...
A phase-field model of a crystalline material is introduced to develop the necessary theoretical fra...
We propose a discrete model providing a unified description of lattice induced drag for a class of d...
AbstractA linear theory of the elasto-plasticity of crystalline solids based on a continuous represe...
The purpose of the present thesis is the study of continuum bodies with a continuous distribution of...
Linear higher-grade higher-order elastic constitutive laws for compatible (defect-free) and incompat...