Set $\Delta=\partial^{2} / \partial_{z} \partial_{\bar{z}}$ and let $\varphi$ be a subharmonic function satisfying $02 / \pi .$ (2) If a sequence $\Gamma$ is interpolating for $\mathcal{F}_{\varphi}^{p}$ then it is uniformly separated and satisfies $D_{\varphi}^{+}(\Gamma)<2 / \pi$. In ( 1 ) and ( 2 ), it is known that the converses are also true
We study the relationship between Marcinkiewicz-Zygmund families and uniform interpolating families ...
Two different problems are considered here. First, a characterization of sampling sequences for the ...
AbstractWe derive necessary conditions for sampling and interpolation of bandlimited functions on a ...
We characterise interpolating and sampling sequences for the spaces of entire functions $f$ such tha...
Answering a question of Lindholm, we prove strict density inequalities for sampling and interpolatio...
AbstractWe characterize the interpolating sequences for the Bernstein space of entire functions of e...
We characterize the interpolating sequences for the Bernstein space of entire functions of exponenti...
An analogue of the notion of uniformly separated sequences, expressed in terms of extremal functions...
We study those smooth complex hypersurfaces $W$ in $\C ^n$ having the property that all holomorphic ...
We give a description of all measures such that for any function ia weighted Fock spaces the Lp norm...
AbstractThe necessary density condition in C known for sampling and interpolation in the Lp space of...
AbstractThe purpose of this article is to construct complete interpolating sequences for special spa...
AbstractGiven a compact Riemannian manifold M, we consider the subspace of L2(M) generated by the ei...
Following Beurling’s ideas concerning sampling and interpolation in the Paley-Wiener space L1 ¿ , we...
Given a compact Riemannian manifold $M$, we consider the subspace of $L^2(M)$ generated by the eigen...
We study the relationship between Marcinkiewicz-Zygmund families and uniform interpolating families ...
Two different problems are considered here. First, a characterization of sampling sequences for the ...
AbstractWe derive necessary conditions for sampling and interpolation of bandlimited functions on a ...
We characterise interpolating and sampling sequences for the spaces of entire functions $f$ such tha...
Answering a question of Lindholm, we prove strict density inequalities for sampling and interpolatio...
AbstractWe characterize the interpolating sequences for the Bernstein space of entire functions of e...
We characterize the interpolating sequences for the Bernstein space of entire functions of exponenti...
An analogue of the notion of uniformly separated sequences, expressed in terms of extremal functions...
We study those smooth complex hypersurfaces $W$ in $\C ^n$ having the property that all holomorphic ...
We give a description of all measures such that for any function ia weighted Fock spaces the Lp norm...
AbstractThe necessary density condition in C known for sampling and interpolation in the Lp space of...
AbstractThe purpose of this article is to construct complete interpolating sequences for special spa...
AbstractGiven a compact Riemannian manifold M, we consider the subspace of L2(M) generated by the ei...
Following Beurling’s ideas concerning sampling and interpolation in the Paley-Wiener space L1 ¿ , we...
Given a compact Riemannian manifold $M$, we consider the subspace of $L^2(M)$ generated by the eigen...
We study the relationship between Marcinkiewicz-Zygmund families and uniform interpolating families ...
Two different problems are considered here. First, a characterization of sampling sequences for the ...
AbstractWe derive necessary conditions for sampling and interpolation of bandlimited functions on a ...