Abstract
It is shown that the Bargmann-Fock spaces of entire functions, Ap (C), p≧1 have a bounded unconditional basis of Wilson type [DJJ] which is closely related to the reproducing kernel. From this is derived a new sampling and interpolation result for these spaces.
Funding Statement
Partially supported by grant AFOSR 90-0311.
Citation
K. Gröchenig. D. Walnut. "A Riesz basis for Bargmann-Fock space related to sampling and interpolation." Ark. Mat. 30 (1-2) 283 - 295, 1992. https://doi.org/10.1007/BF02384875
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