Summary. A modication is proposed to the equations of linear elasticity as used to deform Euler and Navier-Stokes meshes. In particular it is seen that the equations do not admit rigid body rotations as solutions, and it is shown how these solutions may be recovered by modifying the constitutive law. The result is signicantly more robust to general deformations, and combined with incremental application generates valid meshes well beyond the point at which remeshing is required.
In this work, a method is proposed for modifying the standard master-slave stiffness matrix so that ...
For simulations of flexible multibody systems (MBS) the theory of elasticity and the Rayleigh-Ritz a...
Mesh deformation is crucial to the accuracy and efficiency of the numerical simulations involving mo...
One of the major challenges in mesh-based deformation simulation in computer graphics is to deal wit...
The linear equations of elasticity form a set of coupled partial differential equations that are ele...
This paper describes a simple modifi cationto an Eulerian fl uidsimulation that permits the underlyi...
We advocate a simple geometric model for elasticity: distance between the differential of a deformat...
We advocate a simple geometric model for elasticity: distance between the differential of a deformat...
Elasticity is the prototype of constitutive models in Continuum Mechanics. In the nonlinear range, t...
The theory of elasticity describes deformable materials such as rubber, cloth, paper, and flexible m...
In the paper we consider a coupled problem of the linearly elastic body immersed in the flowing flui...
International audiencepresent a method which we believe can serve as a mid-way solution between comp...
<p>In adjoint based shape optimization problems, after the sensitivities have been computed, there a...
Whereas typical Finite Element (FE) computations are performed off-line, many virtual-reality (VR) a...
The equations of motion for linearly elastic bodies undergoing large displacement motion are derived...
In this work, a method is proposed for modifying the standard master-slave stiffness matrix so that ...
For simulations of flexible multibody systems (MBS) the theory of elasticity and the Rayleigh-Ritz a...
Mesh deformation is crucial to the accuracy and efficiency of the numerical simulations involving mo...
One of the major challenges in mesh-based deformation simulation in computer graphics is to deal wit...
The linear equations of elasticity form a set of coupled partial differential equations that are ele...
This paper describes a simple modifi cationto an Eulerian fl uidsimulation that permits the underlyi...
We advocate a simple geometric model for elasticity: distance between the differential of a deformat...
We advocate a simple geometric model for elasticity: distance between the differential of a deformat...
Elasticity is the prototype of constitutive models in Continuum Mechanics. In the nonlinear range, t...
The theory of elasticity describes deformable materials such as rubber, cloth, paper, and flexible m...
In the paper we consider a coupled problem of the linearly elastic body immersed in the flowing flui...
International audiencepresent a method which we believe can serve as a mid-way solution between comp...
<p>In adjoint based shape optimization problems, after the sensitivities have been computed, there a...
Whereas typical Finite Element (FE) computations are performed off-line, many virtual-reality (VR) a...
The equations of motion for linearly elastic bodies undergoing large displacement motion are derived...
In this work, a method is proposed for modifying the standard master-slave stiffness matrix so that ...
For simulations of flexible multibody systems (MBS) the theory of elasticity and the Rayleigh-Ritz a...
Mesh deformation is crucial to the accuracy and efficiency of the numerical simulations involving mo...