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Dark energy with the equation of state w (z) rapidly evolving from the dustlike (w0 at z1) to the phantomlike (-1. 2-1 at z0) has been recently proposed as the best fit for the supernovae Ia data. Assuming that a dark energy component with an arbitrary scalar-field Lagrangian p (, _) dominates in the flat Friedmann universe, we analyze the possibility of a dynamical transition from the states (, ) with w-1 to those with w<-1 or vice versa. We have found that generally such transitions are physically implausible because they are either realized by a discrete set of trajectories in the phase space or are unstable with respect to the cosmological perturbations. This conclusion is confirmed by a comparison of the analytic results with numerical solutions obtained for simple models. Without the assumption of the dark energy domination, this result still holds for a certain class of dark energy Lagrangians, in particular, for Lagrangians quadratic in _. The result is insensitive to topology of the Friedmann universe as well.
Alexander Vikman (Tue,) studied this question.
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