Konrad Engel

activity

20172020

most citedA fractal perspective on optimal antichains and intersecting subsets of the unit

n

-cube

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

collaborators

3 papers

math.MG2020★ 1 cited

The modulus of the Fourier transform on a sphere determines 3-dimensional convex polytopes

Konrad Engel, Bastian Laasch

Let $P$ and $P^{'}$ be $3$ -dimensional convex polytopes in $R^{3}$ and $S \subseteq R^{3}$ be a non-empty intersection of an open set with a sphere.…

math.CO2018

Projection inequalities for antichains

Konrad Engel, Themis Mitsis, Christos Pelekis +1

A set $A \subseteq R^{n}$ is called an antichain (resp. antichain) if it does not contain two distinct elements $x = (x_{1}, \dots, x_{n})$ and ${\mathbf y}=(y_1,\ldot…

math.CO2017★ 1 cited

A fractal perspective on optimal antichains and intersecting subsets of the unit $n$ -cube

Konrad Engel, Themis Mitsis, Christos Pelekis

An \emph{ $n$ -cube antichain} is a subset of the unit $n$ -cube $[0, 1]^{n}$ that does not contain two elements $x = (x_{1}, x_{2}, \dots, x_{n})$ and $\mathbf{y}=(y_1, y_2,\ldots, y_n…

The modulus of the Fourier transform on a sphere determines 3-dimensional convex polytopes

Projection inequalities for antichains

A fractal perspective on optimal antichains and intersecting subsets of the unit n-cube

A fractal perspective on optimal antichains and intersecting subsets of the unit $n$ -cube