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In this paper, we introduce and study Carleson and sampling measures on Bernstein spaces on a class of quadratic CR manifold called  Siegel CR manifolds . These are spaces of entire functions of exponential type whose restrictions to the given Siegel CR manifold areL  p   $L^p$   ‐integrable with respect to a natural measure. For these spaces, we prove necessary and sufficient conditions for a Radon measure to be a Carleson or a sampling measure. We also provide sufficient conditions for sampling sequences.

Carleson and sampling measures on Bernstein spaces on Siegel CR manifolds