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

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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.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…