  In this paper we show that functions from the Paley-Wiener amalgam space
$(PW,l^1)=\{f\in L^2(\mathbb{R}): \sum\|\hat{f}(\xi+2\pi m)
\|_{L^2([-\pi,\pi])} < \infty\}$ enjoy similar recovery properties as the
classical Paley-Wiener space. Specifically, if $\{\phi_\alpha(x): \alpha\in
A\}$ is a regular family of interpolators and $\{x_n: n\in \mathbb{Z}\}$ is a
complete interpolating sequence for $L^2([-\pi,\pi])$, then the family $\{
e^{2\pi i m x}\phi_{\alpha}(x-x_n): m,n\in \mathbb{Z}, \alpha\in A \} $ may be
used to recover $f\in(PW,l^1)$.
