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This divergence mode has important implications because diverse but closely related parasites infecting the same host species may establish complex ecological interactions [14], [20].
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The difference in eigen-solution morphology between aero- and hydro-elastic applications is highlighted, showing that for the former coalescence of two non-oscillatory divergence modes is the mechanism for flutter onset.
In this study, we selected a broad sample of specimens from the genus Lysiphlebus to explore the relationship between genetic divergence, reproductive mode and morphological variation in wing size and shape (quantified by geometric morphometrics).
The resulting random eigenvalue problem is used to analyze flutter and divergence unstable modes of the system for different values of the dimensionless flow speed.
Divergences and mode couplings have thus been underscored within the rotating frame and in order to simplify understanding of all these phenomena, the dofs of the beams will first be treated separately and then together.
We concluded that the dimensionless nonlocal parameter, had more impressive effect on the dimensionless critical flow velocity of the second mode divergence and coupled mode flutter instabilities.
In this mode, divergence of futures is not a threat but a necessary condition for orientation considering the basically open future which cannot be limited to convergent pictures.
The effects of the tangential follower parameter, aspect ratio, boundary condition (on the side opposite the loaded edge), and material orthotropy on the magnitude of the critical load and the mode (divergence or flutter) of instability are detailed.
Applied to the disc/pads model, the different enrichment options allow a reduction of the errors on frequencies, divergence rates and mode shapes by a factor comprised between 10 and 100 without significantly increasing the computational times.
Alternatively, genes with high Fst values might be involved in reproductive mode divergence.
Such systems are known to exhibit complex instability phenomena such as divergence and coupled-mode flutter.
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