Continuity of Gevrey-H\"ormander pseudo-differential operators on modulation spaces

Let $s\ge 1$, $\omega ,{\omega }_0\in {\mathcal{P}}_{E,s}^0$, $a\in \Gamma _{s}^{(\omega_0)}$,andlet$\mathscr B$ be a suitable invariant quasi-Banach function space, Then we prove that the pseudo-differential operator $\mathrm{Op}(a)$ is continuous from $M({\omega }_0\omega ,\mathcal{B})$ to $M(\omega ,\mathcal{B})$.