A GPU-based preconditioned Newton-Krylov solver for flexible multibody dynamics

DOI10.1002/nme.4876zbMath1352.65369OpenAlexW1897320022MaRDI QIDQ2952737

Radu Serban, Ang Li, Ilinca Stanciulescu, Paramsothy Jayakumar, Daniel Melanz, Dan Negrut

Publication date: 30 December 2016

Published in: International Journal for Numerical Methods in Engineering (Search for Journal in Brave)

Full work available at URL: http://hdl.handle.net/1911/80756

zbMATH Keywords

preconditioningimplicit integrationsparse linear systemANCFGPU computingSPIKEinexact Newton

Mathematics Subject Classification ID

Finite element, Rayleigh-Ritz and Galerkin methods for initial value and initial-boundary value problems involving PDEs (65M60) Dynamics of multibody systems (70E55) Numerical algorithms for specific classes of architectures (65Y10) Numerical solution of discretized equations for initial value and initial-boundary value problems involving PDEs (65M22)

Related Items (5)

Co-simulation with variable approximation order: order control algorithm for solver coupling approaches ⋮ Accelerating implicit integration in multi-body dynamics using GPU computing ⋮ Implicit co-simulation method for constraint coupling with improved stability behavior ⋮ Hardware acceleration of multibody simulations for real-time embedded applications ⋮ Analysis of a Splitting Approach for the Parallel Solution of Linear Systems on GPU Cards

Uses Software

• HSL
• SPIKE
• SparseMatrix
• PSPIKE
• CUSP
• Thrust
• MC21A
• Chrono
• SaPGPU
• GitHub

Cites Work

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• Implicit and explicit integration in the solution of the absolute nodal coordinate differential/algebraic equations
• SPIKE: A parallel environment for solving banded linear systems
• BiCGstab(\(l\)) for linear equations involving unsymmetric matrices with complex spectrum
• Definition of the elastic forces in the finite element absolute nodal coordinate formulation and the floating frame of reference formulation
• Analysis of large flexible body deformation in multibody systems using absolute coordinates
• Analysis of thin beams and cables using the absolute nodal co-ordinate formulation
• On Algorithms For Permuting Large Entries to the Diagonal of a Sparse Matrix
• The university of Florida sparse matrix collection
• Analysis of the Truncated SPIKE Algorithm
• Solution of Sparse Indefinite Systems of Linear Equations
• On Stable Parallel Linear System Solvers
• Variants of BICGSTAB for Matrices with Complex Spectrum
• Using Krylov Methods in the Solution of Large-Scale Differential-Algebraic Systems
• The Design and Use of Algorithms for Permuting Large Entries to the Diagonal of Sparse Matrices
• A spectral algorithm for envelope reduction of sparse matrices
• Solving Ordinary Differential Equations II
• Projected Krylov Methods for Saddle-Point Systems
• Analysis of a Splitting Approach for the Parallel Solution of Linear Systems on GPU Cards
• Dynamics of Multibody Systems
• Time‐Step‐Size‐Independent Conditioning and Sensitivity to Perturbations in the Numerical Solution of Index Three Differential Algebraic Equations
• Computational Continuum Mechanics

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