  We construct a finitely dimensional invariant manifold of holomorphic discs
attached to a certain class of smooth pseudconvex hypersurfaces of finite type
in $\C^2$, generalizing the notion of stationary discs. The discs we construct
are determined by a finite jet at a given boundary point and their centers fill
an open set. As a consequence, we obtain a finite jet determination result for
this class of smooth hypersurfaces.
