Pages that link to "Item:Q1116731"
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The following pages link to On a consistent theory, and variational formulation of finitely stretched and rotated 3-D space-curved beams (Q1116731):
Displaying 34 items.
- The quaternion-based three-dimensional beam theory (Q658692) (← links)
- A hybrid-mixed finite element formulation for the geometrically exact analysis of three-dimensional framed structures (Q659938) (← links)
- Extended variational formulations and F.E. models for nonlinear beams under nonconservative loading (Q800137) (← links)
- Dynamic analysis of beam structures considering geometric and constitutive nonlinearity (Q839262) (← links)
- Constitutive and geometric nonlinear models for the seismic analysis of RC structures with energy dissipators (Q841710) (← links)
- Extension of non-linear beam models with deformable cross sections (Q905058) (← links)
- Static analysis of beam structures under nonlinear geometric and constitutive behavior (Q1033328) (← links)
- A variational analysis of small finite deformations of pretwisted elastic beams (Q1062801) (← links)
- Dynamics of flexible beams for multibody systems: A computational procedure (Q1205639) (← links)
- On a geometrically exact curved/twisted beam theory under rigid cross-section assumption (Q1420028) (← links)
- Generalized variational principle in nonlinear theory of naturally curved and twisted closed thin-walled composite beams (Q1574996) (← links)
- A co-rotational finite element formulation for buckling and postbuckling analyses of spatial beams (Q1579621) (← links)
- On rigid components and joint constraints in nonlinear dynamics of flexible multibody systems employing 3D geometrically exact beam model (Q1581998) (← links)
- A corotational formulation for thin-walled beams with monosymmetric open section (Q1595388) (← links)
- Chebyshev collocation method for the free vibration analysis of geometrically exact beams with fully intrinsic formulation (Q1658868) (← links)
- Mixed variational principles in space and time for elastodynamics analysis (Q1806316) (← links)
- Finite element theory for curved and twisted beams based on exact solutions for three-dimensional solids. I: Beam concept and geometrically exact nonlinear formulation. II: Anisotropic and advanced beam models (Q1818454) (← links)
- Generalized variational principle on nonlinear theory of naturally curved and twisted beams (Q1826705) (← links)
- Vibration analysis of rotating composite beams using a finite element model with warping degrees of freedom (Q1898456) (← links)
- A kinematically exact space finite strain beam model -- finite element formulation by generalized virtual work principle (Q1913209) (← links)
- Linear static isogeometric analysis of an arbitrarily curved spatial Bernoulli-Euler beam (Q1986625) (← links)
- Geometrically exact static isogeometric analysis of an arbitrarily curved spatial Bernoulli-Euler beam (Q2072708) (← links)
- A high-precision curvature constrained Bernoulli-Euler planar beam element for geometrically nonlinear analysis (Q2242086) (← links)
- A finite element formulation for a geometrically exact Kirchhoff-Love beam based on constrained translation (Q2329620) (← links)
- Co-rotational finite element formulation for thin-walled beams with generic open section (Q2384195) (← links)
- Variational formulation of curved beams in global coordinates (Q2512443) (← links)
- Large deflection analysis of geometrically exact spatial beams under conservative and nonconservative loads using intrinsic equations (Q2516692) (← links)
- Variational approaches for dynamics and time-finite-elements: Numerical studies (Q2638865) (← links)
- Geometrically exact isogeometric Bernoulli-Euler beam based on the Frenet-Serret frame (Q2683427) (← links)
- On the equations of motion for curved slender beams using tubular coordinates (Q2931285) (← links)
- An intrinsic beam model based on a helicoidal approximation—Part I: Formulation (Q4314193) (← links)
- A WEAK-WEAK FORMULATION FOR LARGE DISPLACEMENTS BEAM STATICS: A FINITE VOLUMES APPROXIMATION (Q4871654) (← links)
- A consistent theory of finite stretches and finite rotations, in space-curved beams of arbitrary cross-section (Q5946981) (← links)
- Co-rotational formulation for geometric nonlinear analysis of doubly symmetric thin-walled beams (Q5949105) (← links)
