A nonlinear domain decomposition formulation with application to granular dynamics

DOI10.1016/j.cma.2011.04.024zbMath1239.74062OpenAlexW2082010151MaRDI QIDQ423559

D. Iceta, David Dureisseix, Pierre Alart

Publication date: 2 June 2012

Published in: Computer Methods in Applied Mechanics and Engineering (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.cma.2011.04.024

zbMATH Keywords

scalabilityasymptotic analysismultiscalemulticontact systemsnonsmooth contact dynamics

Mathematics Subject Classification ID

Contact in solid mechanics (74M15)

Related Items (6)

Using Krylov subspace and spectral methods for solving complementarity problems in many-body contact dynamics simulation ⋮ High performance computing of discrete nonsmooth contact dynamics with domain decomposition ⋮ Dense granular dynamics analysis by a domain decomposition approach ⋮ How to overcome indetermination and interpenetration in granular systems via nonsmooth contact dynamics. An exploratory investigation ⋮ Fully scalable implementation of a volume coupling scheme for the modeling of multiscale materials ⋮ Randomly-fluctuating heterogeneous continuum model of a ballasted railway track

Uses Software

• SIMEM3 Renault

Cites Work

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• A domain-decomposed solver for nonlinear elasticity
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• A Gauss-Seidel like algorithm to solve frictional contact problems
• The non-smooth contact dynamics method
• Numerical aspects of the sweeping process
• Modelling ballast behaviour under dynamic loading. I: A 2D polygonal discrete element method approach
• A numerically scalable domain decomposition method for the solution of frictionless contact problems
• Mixed versus impulse-oriented domain decomposition method for granular dynamics
• Balancing domain decomposition
• Scalable FETI with optimal dual penalty for a variational inequality
• Formulation and comparison of algorithms for frictional contact problems
• A Scalable Substructuring Method by Lagrange Multipliers for Plate Bending Problems
• A scalable Lagrange multiplier based domain decomposition method for time‐dependent problems
• A domain decomposition strategy for nonclassical frictional multi-contact problems

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