Unified primal-dual active set method for dynamic frictional contact problems
DOI10.1186/s13663-022-00729-4OpenAlexW4293561542MaRDI QIDQ2092864
Serge Dumont, Soufiane Cherkaoui, Stéphane Abide, Mikäel Barboteu
Publication date: 3 November 2022
Published in: Fixed Point Theory and Algorithms for Sciences and Engineering (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1186/s13663-022-00729-4
elasticityfrictionnumerical simulationsrigid bodygranular mediasemi-smooth Newton methodunilateral constraintdiscrete element methodnonsmooth contact dynamicsdeformable bodyprimal-dual active set
Computational methods for problems pertaining to mechanics of particles and systems (70-08) Problems involving a system of particles with friction (70F40) Dynamics of multibody systems (70E55) PDEs in connection with mechanics of particles and systems of particles (35Q70)
Uses Software
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Differential inclusions in nonsmooth mechanical problems. Shocks and dry friction
- Interior penalty methods for finite element approximations of the Signorini problem in elastostatics
- A mixed formulation for frictional contact problems prone to Newton like solution methods
- Analysis of two active set type methods to solve unilateral contact problems
- A Gauss-Seidel like algorithm to solve frictional contact problems
- The non-smooth contact dynamics method
- Numerical aspects of the sweeping process
- An adaptation of Nitsche's method to the Tresca friction problem
- Inexact primal-dual active set method for solving elastodynamic frictional contact problems
- A semi-smooth Newton and primal-dual active set method for non-smooth contact dynamics
- Numerical methods for nonsmooth dynamical systems. Applications in mechanics and electronics
- Conjugate gradient-type algorithms for frictional multi-contact problems: applications to granular materials
- A primal--dual active set strategy for nonlinear multibody contact problems
- The bi-potential method applied to the modeling of dynamic problems with friction
- An overview of recent results on Nitsche's method for contact problems
- Semismooth Newton method for frictional contact between pseudo-rigid bodies
- On enhanced descent algorithms for solving frictional multicontact problems: application to the discrete element method
- Obstacle Problems with Cohesion: A Hemivariational Inequality Approach and Its Efficient Numerical Solution
- A Primal-Dual Active Set Algorithm for Three-Dimensional Contact Problems with Coulomb Friction
- Uzawa and Newton algorithms to solve frictional contact problems within the bi-potential framework
- The Primal-Dual Active Set Strategy as a Semismooth Newton Method
- A primal-dual active set method for solving multi-rigid-body dynamic contact problems
- Numerical simulation of granular materials by an improved discrete element method
- A Nitsche finite element method for dynamic contact: 1. Space semi-discretization and time-marching schemes
- An active set algorithm for a class of linear complementarity problems arising from rigid body dynamics
- Impacts in mechanical systems. Analysis and modelling. Papers from the Euromech Colloquium 397, Grenoble, France, June 30--July 2, 1999
This page was built for publication: Unified primal-dual active set method for dynamic frictional contact problems