A geometrically nonlinear, shear-deformable 3D beam formulation with inelastic material behavior and its numerical discretization by a mixed isogeometric collocation method are presented. In particular, the constitutive model captures elasto-visco-plasticity with damage/softening from Mullin’s effect, which applies to the modeling of metallic and polymeric materials, e.g., in additive manufacturing applications and metamaterials. The inelastic material behavior is formulated in terms of thermodynamically consistent internal variables for viscoelastic and plastic strains and isotropic and kinematic hardening variables, as well as accompanying evolution equations. A mixed isogeometric collocation method is applied for the discretization of th...
A constitutive equation for nonlinear viscoelasticity is used to model the mechanical response, near...
This paper presents a finite-element formulation for the dynamic analysis of I-beams curved in-plan,...
International audienceThe nonlinear kinematic hardening theory of plasticity based on the Armstrong-...
A geometrically nonlinear, shear-deformable 3D beam formulation with inelastic material behavior and...
We present a fully isogeometric modeling and simulation method for geometrically exact, nonlinear 3D...
A computational method for optimizing the shape of the centerline curve and the spatial variation of...
We propose a mixed stress-displacement isogeometric collocation method for nearly incompressible ela...
We present a displacement-based and a mixed isogeometric collocation (IGA-C) formulation for free-fo...
Lattice-type periodic metamaterials with beam-like struts have been extensively investigated in rece...
We present numerical formulations of Timoshenko beams with only one unknown, the bending displacemen...
We initiate the study of three-dimensional shear-deformable geometrically exact beam dynamics throug...
We present different innovative formulations for shear deformable beams and plates exploiting the hi...
The present paper presents a robust multi-patch formulation based on the isogeometric collocation (I...
Constitutive nonlinearity for beam models has been traditionally described by means of concentrated ...
We propose a novel approach to the implicit dynamics of shear-deformable geometrically exact beams, ...
A constitutive equation for nonlinear viscoelasticity is used to model the mechanical response, near...
This paper presents a finite-element formulation for the dynamic analysis of I-beams curved in-plan,...
International audienceThe nonlinear kinematic hardening theory of plasticity based on the Armstrong-...
A geometrically nonlinear, shear-deformable 3D beam formulation with inelastic material behavior and...
We present a fully isogeometric modeling and simulation method for geometrically exact, nonlinear 3D...
A computational method for optimizing the shape of the centerline curve and the spatial variation of...
We propose a mixed stress-displacement isogeometric collocation method for nearly incompressible ela...
We present a displacement-based and a mixed isogeometric collocation (IGA-C) formulation for free-fo...
Lattice-type periodic metamaterials with beam-like struts have been extensively investigated in rece...
We present numerical formulations of Timoshenko beams with only one unknown, the bending displacemen...
We initiate the study of three-dimensional shear-deformable geometrically exact beam dynamics throug...
We present different innovative formulations for shear deformable beams and plates exploiting the hi...
The present paper presents a robust multi-patch formulation based on the isogeometric collocation (I...
Constitutive nonlinearity for beam models has been traditionally described by means of concentrated ...
We propose a novel approach to the implicit dynamics of shear-deformable geometrically exact beams, ...
A constitutive equation for nonlinear viscoelasticity is used to model the mechanical response, near...
This paper presents a finite-element formulation for the dynamic analysis of I-beams curved in-plan,...
International audienceThe nonlinear kinematic hardening theory of plasticity based on the Armstrong-...