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Dynamic behavior of a moving free free beam striking the tip of a cantilever beam, as a typical example of collision between two deformable structures, is analysed by employing modal approximation techniques.
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The equations of motion are transformed by using the technique of modal approximation.
Various approximation techniques and their underlying theory are briefly discussed.
Foremost, among approximation techniques are the so-called perturbation methods.
An existence result is provided by virtue of approximation techniques.
Thus, we applied the SBR algorithm which is shown, using simulation results, to perform better than OMP and Basis Pursuit for modal approximation.
Finally, the dictionary involved in the R-D sparse modal approximation is defined by: Φ = Φ ( 1 ) ⊗ Φ 2 ⊗ … Φ ( R ), (20).
The performance of the approximation techniques is examined as well.
The polarograms are simulated by digital approximation techniques.
In this context, a modal approximation based on the eigenvalues and eigenvectors extracted from the detailed FE model of the tyre seems a computationally efficient possibility.
This discontinuous derivative prevents from accurate approximation whenever the approximation model is smooth such as most of the standard approximation techniques (kriging, artificial neural network, …).
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com