Pages that link to "Item:Q2952671"
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The following pages link to An energy-momentum method for in-plane geometrically exact Euler-Bernoulli beam dynamics (Q2952671):
Displaying 11 items.
- On conservation of energy and kinematic compatibility in dynamics of nonlinear velocity-based three-dimensional beams (Q784074) (← links)
- The \(\delta f\) algorithm for beam dynamics (Q1346540) (← links)
- A conserving formulation of a simple shear- and torsion-free beam for multibody applications (Q2229294) (← links)
- Velocity-based approach in non-linear dynamics of three-dimensional beams with enforced kinematic compatibility (Q2310321) (← links)
- A mixed variational formulation based on exact intrinsic equations for dynamics of moving beams (Q2638864) (← links)
- Energy-consistent Galerkin approach for the nonlinear dynamics of beams using intrinsic equations (Q2846382) (← links)
- Direct computation of critical equilibrium states for spatial beams and frames (Q2894889) (← links)
- Problems associated with the use of Cayley transform and tangent scaling for conserving energy and momenta in the Reissner-Simo beam theory (Q4785064) (← links)
- An equilibrium‐based formulation with nonlinear configuration dependent interpolation for geometrically exact 3D beams (Q6061740) (← links)
- An energy-momentum consistent method for transient simulations with mixed finite elements developed in the framework of geometrically exact shells (Q6561149) (← links)
- On the velocity-based description in dynamic analysis of three-dimensional beams (Q6610828) (← links)
