The formation and dynamics of coherent vortices in the Hasegawa-Mima two-dimensional model of drift-wave turbulence is studied numerically. The effect of ``vortex shielding'' due to the presence of a characteristic length scale (ion Larmor radius ρₛ) leads to important differences between self-organization in drift-wave and Navier-Stokes fluid turbulence. While it may not be surprising that a finite deformation radius leads to the formation of coherent vortices, we show here that it also results in the appearance of long-range order in the system, i.e., the formation of a vortical ``quasicrystal.''
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Kukharkin et al. (1995) studied this question.
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