| Title: | Skolem, Langford, Extended, and Near-Skolem Sequences, Oh My! |
| Speaker: | Heather Jordon Associate Editor Mathematical Reviews Ann Arbor, MI |
| Abstract: | A Skolem sequence of order $t$ is a sequence $2t$ integers such that each integer between 1 and $t$ appears twice and two instances of the integer $k$ are $k$ apart. For example, 5242354311 is a Skolem sequence of order 5. These sequences, and their generalizations, are very interesting from a combinatorial point of view and have many applications. In this talk, we will discuss Skolem sequences and some generalizations: extended, Langford, and near-Skolem sequences. We will also discuss a few applications of these sequences, including integer partitioning and graph decompositions. |
| Location: | Palenske 227 |
| Date: | 11/1/2012 |
| Time: | 3:30 PM |
@abstract{MCS:Colloquium:HeatherJordon:2012:11:1,
author = "{Heather Jordon}",
title = "{Skolem, Langford, Extended, and Near-Skolem Sequences, Oh My!}",
address = "{Albion College Mathematics and Computer Science Colloquium}",
month = "{1 November}",
year = "{2012}"
}