  We consider a mixed function of type $H(\mathbf z,\bar {\mathbf z})=f(\mathbf
z)\bar g(\mathbf z)$ where $f$ and $g$ are convenient holomorphic functions
which have isolated critical points at the origin and we assume that the
intersection $f=g=0$ is a complete intersection variety with an isolated
singlarity at theorigin. We assume also that $H$ satisfies the multiplicity
condition.We will show that $H$ has a tubular Milnor fibration and also a
spherical Milnor fibration. We give examples which does not satisfy the Newton
multiplicity condition where one does not have Milnor fibration and the others
have Milnor fibrations.
