An Energy Frictional Dissipating Algorithm (EFDA) for time integration of Coulomb frictional impact–contact problems is presented. Using the Penalty Method, and in the context of a conserving framework, linear and angular momenta are conserved and energy is consistently dissipated. Published formulations were stable, forcing the energy dissipation to be monotonic in order to prevent unstable energy growth. The shortcoming of many was that they were not able to reproduce the real kinematics and dissipation of physical processes, provided by analytical formulations and experiments. EFDA formulates a conserving framework based on a physical energy dissipation estimator. This framework uses an enhanced Penalty contact model based on a spring an...
International audienceThis paper is devoted to the modeling of finite deformations of elastic bodies...
This is the peer reviewed version of the following article: [Agelet de Saracibar C, Di Capua D. Cons...
This is the peer reviewed version of the following article: [Agelet de Saracibar C, Di Capua D. Cons...
An Energy Frictional Dissipating Algorithm (EFDA) for time integration of Coulomb frictional impact–...
An energy frictional dissipating algorithm (EFDA) for time integration of Coulomb frictional impact-...
An energy frictional dissipating algorithm (EFDA) for time integration of Coulomb frictional impact-...
An energy frictional dissipating algorithm (EFDA) for time integration of Coulomb frictional impact-...
An Enhanced Energy Conserving Algorithm (EECA) formulation for time integration of frictionless cont...
An Enhanced Energy Conserving Algorithm (EECA) formulation for time integration of frictionless cont...
International audienceThis paper presents the formulation of conserving time-stepping algorithms for...
International audienceThis paper proposes a formulation of dynamic contact problems which enables ex...
The objective of this paper is to propose a time integration scheme for nonsmooth mechanical systems...
International audienceThe bi-potential method has been successfully applied for the modeling of fric...
International audienceThe bi-potential method has been successfully applied for the modeling of fric...
International audienceThe bipotential method has been successfully applied for the modelling of fric...
International audienceThis paper is devoted to the modeling of finite deformations of elastic bodies...
This is the peer reviewed version of the following article: [Agelet de Saracibar C, Di Capua D. Cons...
This is the peer reviewed version of the following article: [Agelet de Saracibar C, Di Capua D. Cons...
An Energy Frictional Dissipating Algorithm (EFDA) for time integration of Coulomb frictional impact–...
An energy frictional dissipating algorithm (EFDA) for time integration of Coulomb frictional impact-...
An energy frictional dissipating algorithm (EFDA) for time integration of Coulomb frictional impact-...
An energy frictional dissipating algorithm (EFDA) for time integration of Coulomb frictional impact-...
An Enhanced Energy Conserving Algorithm (EECA) formulation for time integration of frictionless cont...
An Enhanced Energy Conserving Algorithm (EECA) formulation for time integration of frictionless cont...
International audienceThis paper presents the formulation of conserving time-stepping algorithms for...
International audienceThis paper proposes a formulation of dynamic contact problems which enables ex...
The objective of this paper is to propose a time integration scheme for nonsmooth mechanical systems...
International audienceThe bi-potential method has been successfully applied for the modeling of fric...
International audienceThe bi-potential method has been successfully applied for the modeling of fric...
International audienceThe bipotential method has been successfully applied for the modelling of fric...
International audienceThis paper is devoted to the modeling of finite deformations of elastic bodies...
This is the peer reviewed version of the following article: [Agelet de Saracibar C, Di Capua D. Cons...
This is the peer reviewed version of the following article: [Agelet de Saracibar C, Di Capua D. Cons...