On a sampling expansion with partial derivatives for functions of several variables

Saulius Norvidas

Let $B_{\sigma }^p$, $1\le p<\infty$, $\sigma >0$, denote the space of all $f\in L^p(\mathbb{R})$ such that the Fourier transform of $f$ (in the sense of distributions) vanishes outside $[-\sigma ,\sigma ]$…