Coordinate representation of squeezed states

We obtain the wave function in the coordinate representation of the one-mode squeezed states ‖ζ, α〉=exp(ζ${\mathit{a}}^{\mathrm{^}2}$-${\mathrm{\zeta }}^{\mathrm{*}}$${\mathit{a}}^2$)exp(α${\mathit{a}}^{\mathrm{^}}$-${\mathrm{\alpha }}^{\mathrm{*}}$a)‖0〉. The wave function is a displaced Gaussian with center and width depending upon the parameters α and ζ.