Martin Stoller

most citedPerturbed Fourier uniqueness and interpolation results in higher dimensions

7 citations · 7 across the 2 of their papers we have counts for

collaborators

3 papers

math.NT2021

Fourier non-uniqueness sets from totally real number fields

Danylo Radchenko, Martin Stoller

Let $K$ be a totally real number field of degree $n \geq 2$ . The inverse different of $K$ gives rise to a lattice in $R^{n}$ . We prove that the space of Schwartz Fourier eig…

math.CA2021★ 7 cited

Perturbed Fourier uniqueness and interpolation results in higher dimensions

João P. G. Ramos, Martin Stoller

We obtain new Fourier interpolation and -uniqueness results in all dimensions, extending methods and results by the first author and M. Sousa, and by the second author. We show tha…

math.NT2020

Fourier interpolation from spheres

Martin Stoller

In every dimension $d \geq 2$ , we give an explicit formula that expresses the values of any Schwartz function on $R^{d}$ only in terms of its restrictions, and the restricti…