Abstract
We give a characterization of complete interpolating sequences for the Fock spaces Fφp,1≤p<∞, where φ(z)=α(log+|z|)2,α>0. Our results are analogous to the classical Kadets-Ingham's 1/4-Theorem on perturbation of Riesz bases of complex exponentials, and they answer a question asked by A. Baranov, A. Dumont, A. Hartmann and K. Kellay in [4, page 31].
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