Multiple sampling and interpolation in the classical Fock space

We study the uniqueness sets, the weak interpolation sets, and convergence of the Lagrange interpolation series in radial weighted Fock spaces.. Fock spaces, Lagrange

We study multiple sampling, interpolation and uni- queness for the classical Fock spaces in the case of unbounded multiplicities.. We show that, both in the hilbertian and the uni-

Whereas the continuous tensor product structure of the bosonic Fock space exhibit its natural “tensor- independence” structure, it is natural to think that the free Fock space

Since the Fock space is a special case of the polyanalytic Fock space, they in particular get an estimate of the sampling constant in Fock spaces.. Our method is more elementary

Phase Space transformations like the Linear Canonical Transform parametrically generalize a number of interesting transformations includ- ing the Fourier, Fresnel and fractional

It has been observed that on a weighted graph, an extension of Wilson’s algorithm provides an independent pair pT , Lq, T being a spanning tree and L a Poissonian loop ensemble..

for the model space, [BJPS21] for spaces spanned by Hermite functions, or [ES21] for gen- eral spectral subspaces), and also to settings where a Bernstein inequality is not at

The contractions considered in Proposition 2 are very special, however they are sufficient to prove the existence of the quadratic free Hamiltonian and the quadratic