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In a driven/damped drift-wave system a steady wave induces nonlinear variation of the dispersion of a perturbation wave (PW).
Competition between the nonlinear dispersion with self-nonlinearity of the PW results in rich wave dynamic behaviors. In particular,
a steady wave at the negative tangency slope of a hysteresis becomes unstable due to a saddle instability. It is found that
such saddle steady wave (SSW) plays an important role in the discontinuous transition from a spatially coherent state to spatiotemporal
chaos (STC). The transition is caused by a crisis due to a collision of the PW attactor to an unstable orbit of the SSW. In
the time evolution, it is a ‘pattern resonance’ of the realized wave with the virtual SSW that triggers the crisis. The transition
also displays as a critical phenomenon in parameter space, which is related to the change in the symmetry property of the
motion of master mode (k = 1) of the PW with respect to that of SSW. In the spatially coherent state the former is trapped by the SSW partial wave,
while in the STC it can become free from the latter, its trajectory crosses two unstable orbits of the SSW frequently, causing
very turbulent behavior.
This revised version was published online in August 2006 with corrections to the Cover Date. 相似文献
2.
Possibility of stochastic acceleration of charged particle by nonlinear waves is investigated. Spatially regular (SR) and
spatiotemporal chaotic (STC) wave solutions evolving from saddle steady wave are tested as the fields. In the non-steady SR
field the particle is finally trapped by the wave and averagely gains its group velocity, while in the STC field the particle
motion displays trapped-free phases with its averaged velocity larger or smaller than the group velocity depending on the
charge sign. A simplified model is established to investigate the acceleration mechanism. By analogy with motor protein, it
is found that the virtual pattern of saddle steady wave plays a role of asymmetric potential, which and the nonlinear varying
perturbation wave are the two sufficient ingredients for the acceleration in our case.
This revised version was published online in August 2006 with corrections to the Cover Date. 相似文献
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