S. Steinerberger

activity

20152022

most citedStochastic Neighbor Embedding separates well-separated clusters

15 citations · 45 across the 31 of their papers we have counts for

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math.MG2019

An Extremal Property of the Hexagonal Lattice

Markus Faulhuber, Stefan Steinerberger

We describe an extremal property of the hexagonal lattice $Λ \subset R^{2}$ . Let $p$ denote the circumcenter of its fundamental triangle (a so-called deep hole) and let $A_{r}$ …

math.MG2016★ 1 cited

Well-distributed great circles on S^2

Stefan Steinerberger

Let $C_{1}, \dots, C_{n}$ denote the $1/ n -$ neighborhood of $n$ great circles on $S^{2}$ . We are interested in how much these areas have to overlap and prove the sharp bounds $$…