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The effect of planet number in each stage and coupling stiffness on natural modes is then analyzed.
The relationship between nodal connectivity, morphological regularity and deformation modes is then explored through their influence on biaxial yield surfaces as obtained from finite element analyses.
A shortened dispersion relation for the propagating modes is then derived by polynomial division and its accuracy is numerically tested against the full Kirchhoff-Love dispersion relation.
The phenomenological behavior of higher vibration modes is then investigated using a model of several elastically connected beams referred to as the multiple-mode model.
An energetic interpretation of the generalized complex modes is then given and some numerical results are presented to illustrate the performance of the approach.
The optimum location for the application of ACLD/PCLD patches are found for specific modes and the information for different modes is then collated to get the best locations for control of multiple modes.
Similar(53)
Selected modes are then checked based on this parameter.
These modes are then analyzed for distance and depth estimations.
Programmed "modes" are then created; a romantic mode dims the lights, ignites the fireplace and plays Sinatra.
More specifically, the processes for all three modes are then equivalent.
These displacement modes are then used as basis functions for development of a finite element model.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com