Eulerian partitions for configurations of skew lines
Combinatorics
2010-06-18 v1
Abstract
In this paper, which is a complement of \cite{BG}, we study a few elementary invariants for configurations of skew lines, as introduced and analyzed first by Viro and his collaborators. We slightly simplify the exposition of some known invariants and use them to define a natural partition of the lines in a skew configuration. We also describe an algorithm which constructs a spindle-permutation for a given switching class, or proves non-existence of such a spindle-permutation.
Cite
@article{arxiv.1006.3447,
title = {Eulerian partitions for configurations of skew lines},
author = {Roland Bacher and David Garber},
journal= {arXiv preprint arXiv:1006.3447},
year = {2010}
}
Comments
17 pages, 8 Figures. This paper is an update of a part of math/0205245. Submitted for publication