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It has been shown that Paley-Wiener functions may be recovered from theirvalues on a complete interpolating sequence. This paper explores the samephenomenon, and gives a sufficient condition on a function $\phi(x)$, called aninterpolator, so that scattered translates of this function may be used tointerpolate and recover any given Paley-Wiener function.

Recovery of Paley-Wiener functions using scattered translates of regular interpolators