Some remarks on barycentric-sum problems over cyclic groups release_t3rkceus2bd43m7uh6jdrbwvnu

by Oscar Ordaz, Alain Plagne, Wolfgang A. Schmid


We derive some new results on the k-th barycentric Olson constants of abelian groups (mainly cyclic). This quantity, for a finite abelian (additive) group (G,+), is defined as the smallest integer l such that each subset A of G with at least l elements contains a subset with k elements g_1, ..., g_k satisfying g_1 + ... + g_k = k g_j for some 1 <= j <= k.
In text/plain format

Released as a article
Version v2
Release Date 2013-06-19
Primary Language en (lookup)

Known Files and URLs

application/pdf  203.5 kB
sha1:bda805a3c5928bc3084f... (archive)
Read Full Text
Type  article
Stage   submitted
Date   2013-06-19
Version   v2
arXiv  1204.4540v2
Work Entity
grouping other versions (eg, pre-print) and variants of this release
Cite This Release
Fatcat Bits

State is "active". Revision:
As JSON object via API