A benchmarking system for MBS simulation software: problem standardization and performance measurement

DOI10.1007/s11044-006-9020-8zbMath1147.70301OpenAlexW2078174965MaRDI QIDQ2507550

Daniel Dopico Dopico, U. Lugrís, Javier Cuadrado, Manuel González

Publication date: 4 October 2006

Published in: Multibody System Dynamics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/s11044-006-9020-8

zbMATH Keywords

BenchmarkingSimulationPerformanceEfficiencyAccuracyMultibody dynamics

Mathematics Subject Classification ID

Computational methods for problems pertaining to mechanics of particles and systems (70-08) Dynamics of multibody systems (70E55)

Related Items

Non-intrusive parallelization of multibody system dynamic simulations, Kinematic analysis of Bricard's mechanism, Interoperability and neutral data formats in multibody system simulation, Efficient coupling of multibody software with numerical computing environments and block diagram simulators, The GGL variational principle for constrained mechanical systems, A benchmark problem with singularities for multibody system dynamics formulations with constraints, Kinematic analysis of multibody systems, On the effect of linear algebra implementations in real-time multibody system dynamics

Uses Software

• MBSSIM

Cites Work

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• Multibody system simulation. Numerical methods, algorithms, and software
• Modeling and solution methods for efficient real-time simulation of multibody dynamics
• Energy decaying scheme for nonlinear beam models
• Intelligent simulation of multibody dynamics: Space-state and descriptor methods in sequential and parallel computing environments
• An explicit integration method for realtime simulation of multibody vehicle models
• Conserving properties in constrained dynamics of flexible multibody systems
• Numerical analysis of flexible multibody systems
• Automatic \(h\)-scaling for the efficient time integration of stiff mechanical systems
• Improved `order-\(n\)' performance algorithm for the simulation of constrained multi-rigid-body dynamic systems
• On the numerical solution of a wheel suspension benchmark problem
• On the design of energy preserving and decaying schemes for flexible, nonlinear multi-body systems
• A comparison in terms of accuracy and efficiency between a MBS dynamic formulation with stress analysis and a non‐linear FEA code
• Integration of elastic multibody systems by invariant conserving/dissipating algorithms. I: Formulation. II: Numerical schemes and applications