Pages that link to "Item:Q922728"
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The following pages link to Systematic reduction of multibody equations of motion to a minimal set (Q922728):
Displaying 13 items.
- A divide-and-conquer direct differentiation approach for multibody system sensitivity analysis (Q373945) (← links)
- Orthogonal complement based divide-and-conquer algorithm for constrained multibody systems (Q842104) (← links)
- Modelling of flexible bodies with minimal coordinates by means of the corotational formulation (Q1640073) (← links)
- A highly redundant coordinate formulation for constrained rigid bodies (Q1892027) (← links)
- Efficient methodology for multibody simulations with discontinuous changes in system definition (Q2458267) (← links)
- Multibody modeling of human body for the inverse dynamics analysis of sagittal plane movements (Q2458277) (← links)
- Balancing of shaking forces and shaking moments for planar mechanisms using the equimomental systems (Q2476811) (← links)
- The discrete null-space method for the energy-consistent integration of constrained mechanical systems. I: Holonomic constraints (Q2494941) (← links)
- Joint-coordinate adjoint method for optimal control of multibody systems (Q2683355) (← links)
- Computing Time Reduction Possibilities in Multibody Dynamics (Q3003926) (← links)
- (Q3599494) (← links)
- Computer Algebra and Geometric Algebra with Applications (Q5709360) (← links)
- (Q5767212) (← links)
