That is, if "x" belongs to the interior of its stable manifold, it is "asymptotically stable" if it is both attractive and stable.
It is "asymptotically stable" if it is both attractive and stable. That is, if "x" belongs to the interior of its stable manifold.
That is, if "x" belongs to the interior of its stable manifold. It is "asymptotically stable" if it is both attractive and stable.
That is, if "x" belongs to the interior of its stable manifold. It is "asymptotically stable" if it is both attractive and stable.