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This article presents a survey of a new dynamical systems theory for 2D incompressible flows and its applications to geophysical fluid dynamics.
We classify in this article the structure
and its transitions/evolution
of the Taylor vortices with perturbations in one of the
following categories: a) the Hamiltonian vector fields,
b) the divergence-free vector fields, and c). the solutions
of the Navier-Stokes equations on the two-dimensional torus.
This is part of a project oriented toward to developing a geometric theory
of incompressible fluid flows in the physical spaces.
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