Abstract
Let for v > 0 E v denote the space of entire functions of n variables of exponential type v in each variable. We shall discuss some results connected with estimates of integral norms \(||f(t)|{|_{{L_p}({\mathbb{R}^n})}}\) via discrete norms \(||f(k)|{|_{{l_p}({\mathbb{Z}^{}})}}\) and vice versa and interference inequalities.
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