The revision of the previous theory of the shear Alfven vortices in a homogeneous plasma is given. The necessity of such a revision is due to the fact that in the previous papers the solutions were not matched adequately on the singular line of the vortex so that these solutions do not satisfy to the charge conservation law. The influence of the magnetic viscosity on the character of the admitted discontinuities in the shear Alfven vortices is studied. The nonlinear equations of the shear Alfven waves in the usual approximation of cold ions and also with the allowance for the ion temperature are obtained. The solution of these equations in the form of the dipole vortex with the spatially decreasing ampitude is found. The specific character of the obtained solution consists in a power decreasing of the transverse potential on sufficiently far vortex periphery. It is shown that the integral characteristics of the vortices (energy, generalized enstrophy) are finite. The numerical analysis of the obtained solution is performed.

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Dynamics of drift waves in collision magnetoactive plasma is being studied. The time evolution of integral characteristics of drift vortices was investigated. It was shown that the large-scale vortices are relaxing due to dissipation slower than small-scale ones.

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