On the number of non-congruent lattice tetrahedra

Abstract

We prove that there are "many" non-congruent tetrahedra in the truncated lattice $[0,q{]}^3\cap {\mathbb{Z}}^3$.

References in corpus (2)

• A group-theoretic viewpoint on Erdos-Falconer problems and the Mattila integral
• New bounds for the discrete Fourier restriction to the sphere in four and five dimensions

Cited by in corpus (1)

• A group-theoretic viewpoint on Erdos-Falconer problems and the Mattila integral