  We consider the semi-classical limit of nonlinear Schrodinger equations in
the presence of both a polynomial nonlinearity and thederivative in space of a
polynomial nonlinearity. By working in a class of analytic initial data, we do
not have to assume any hyperbolicstructure on the (limiting) phase/amplitude
system. The solution, its approximation, and the error estimates are considered
in time dependent analyticregularity.
