G. Tóth

most citedThe packing density of the

n

-dimensional cross-polytope

8 citations · 8 across the 2 of their papers we have counts for

collaborators

2 papers

math.CO2017

Block partitions: an extended view

I. Bárány, E. Csóka, Gy. Károlyi +1

Given a sequence $S = (s_{1}, \dots, s_{m}) \in [0, 1]^{m}$ , a block $B$ of $S$ is a subsequence $B = (s_{i}, s_{i + 1}, \dots, s_{j})$ . The size $b$ of a block $B$ is the sum of its elements. It is pr…

math.MG2015★ 8 cited

The packing density of the $n$ -dimensional cross-polytope

G. Fejes Tóth, F. Fodor, V. Vígh

The packing density of the regular cross-polytope in Euclidean $n$ -space is unknown except in dimensions $2$ and $4$ where it is 1. The only non-trivial upper bound is due to Grave…

Block partitions: an extended view

The packing density of the n-dimensional cross-polytope

The packing density of the $n$ -dimensional cross-polytope