A superelement formulation for mechanism analysis
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Publication:1205053
DOI10.1016/0045-7825(92)90112-WzbMath0764.73079MaRDI QIDQ1205053
Alberto Cardona, Michel Géradin
Publication date: 1 April 1993
Published in: Computer Methods in Applied Mechanics and Engineering (Search for Journal in Brave)
three-dimensional spacelarge finite rotationslinear vibration analysislumped mass inertia approximationrotational vectorsmall rotation and displacement hypothesis
Vibrations in dynamical problems in solid mechanics (74H45) Finite element methods applied to problems in solid mechanics (74S05)
Related Items (10)
Modelling of superelements in mechanism analysis ⋮ Partitioned analysis of flexible multibody systems using filtered linear finite element deformational modes ⋮ A ‘nodeless’ dual superelement formulation for structural and multibody dynamics application to reduction of contact problems ⋮ Impulse-based substructuring in a floating frame to simulate high frequency dynamics in flexible multibody dynamics ⋮ Simulation process of flexible multibody systems with non-modal model order reduction techniques ⋮ Flexible multibody dynamic simulation using optimal lumped inertia matrices ⋮ A nonlinear two-node superelement for use in flexible multibody systems ⋮ Dynamic analysis of 3D beams with joints in the presence of large rotations ⋮ Modal reduction procedures for flexible multibody dynamics ⋮ A nonlinear two-node superelement with deformable-interface surfaces for use in flexible multibody systems
Uses Software
Cites Work
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- Application of deformable-body mean axis to flexible multibody system dynamics
- Kinematics and dynamics of rigid and flexible mechanisms using finite elements and quaternion algebra
- An excursion into large rotations
- Time integration of the equations of motion in mechanism analysis
- Substructure synthesis methods for dynamic analysis of multi-body systems
- Dynamics of flexible bodies in tree topology - A computer-oriented approach
- A load-dependent basis for reduced nonlinear structural dynamics
- A beam finite element non-linear theory with finite rotations
- Recent advances in reduction methods for nonlinear problems
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