Pages that link to "Item:Q2499015"
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The following pages link to Three-dimensional beam element based on a cross-sectional coordinate system approach (Q2499015):
Displaying 15 items.
- Three-dimensional finite rotations treatment based on a minimal set parameterization and vector space operations in beam elements (Q356836) (← links)
- Experimental validation of flexible multibody dynamics beam formulations (Q498165) (← links)
- A new modeling method for flexible multibody systems (Q748697) (← links)
- A new locking-free shear deformable finite element based on absolute nodal coordinates (Q842220) (← links)
- Three-dimensional formulation of rigid-flexible multibody systems with flexible beam elements (Q941677) (← links)
- Geometrically nonlinear analysis of beam structures via hierarchical one-dimensional finite elements (Q1720979) (← links)
- Description of elastic forces in absolute nodal coordinate formulation (Q1826407) (← links)
- Simple formulations of imposing moments and evaluating joint reaction forces for rigid-flexible multibody systems (Q1928921) (← links)
- The usability and limitations of the various absolute nodal coordinate beam elements subjected to torsional and bi-moment loading (Q2102618) (← links)
- Cross-sectional mapping for refined beam elements with applications to shell-like structures (Q2400394) (← links)
- Advanced 3D beam element of arbitrary composite cross section including generalized warping effects (Q2952668) (← links)
- Contribution to beam theory based on 3-D energy principle (Q5374474) (← links)
- An efficient 3D numerical beam model based on cross sectional analysis and Ritz approximations (Q6065026) (← links)
- An overview of the ANCF approach, justifications for its use, implementation issues, and future research directions (Q6078032) (← links)
- Thin-walled composite beam elements via the absolute nodal coordinate formulation (Q6632448) (← links)
