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These stiffness constants are then used in a beam finite element discretization of the blade reference line.
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A finite element discretization of discrete elements allows for complex shapes of fully deformable discrete elements with geometric and material nonlinearities to be considered.
The absolute nodal coordinate formulation, in which global displacements and slopes are used as the nodal coordinates, is employed for the finite element discretization of the beam.
A finite element discretization based on traditional beam theories which sufficiently accounts for axial and transversal flexibility of the rotor is used.
In this paper, a first-order approximation coupling model is presented to analyze the dynamics of rotating flexible beam system, which is based on the Hamilton theory and the finite element discretization method.
The resulting variational formulation is solved with a finite element discretization over the cross-section, leading to a set of Hamiltonian ordinary differential equations along the beam.
For these layers an elastoplastic finite element discretization was used.
Its variational formulation and finite element discretization are then presented.
Adaptive finite element approximation is the most important method to boost accuracy of the finite element discretization.
In Section 2 we review the DD model and the algorithms for its finite element discretization.
Open image in new window Fig. 5 Finite element discretization of test geometries.
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