Liam Jolliffe

most citedUniversal

p

-ary designs

1 citations · 1 across the 3 of their papers we have counts for

collaborators

3 papers

math.CO2020★ 1 cited

Universal $p$ -ary designs

Liam Jolliffe

We investigate $p$ -ary $t$ -designs which are simultaneously designs for all $t$ , which we call universal $p$ -ary designs. Null universal designs are well understood due to Gordon J…

math.RT2020

On the Schaper Number of Partitions

Liam Jolliffe, Stuart Martin

One of the most useful tools for calculating the decomposition numbers of the symmetric group is Schaper's sum formula. The utility of this formula for a given Specht module can be…

math.CO2020

A Short Proof of the Rank Formula for Inclusion Matrices using the Representation Theory of the Symmetric Group

Liam Jolliffe

We present a new proof of the well known formula for the rank of the inclusion matrix by constructing a $k S_{n}$ -module spanned by the columns of this matrix and calculatin…

Universal p-ary designs

On the Schaper Number of Partitions

A Short Proof of the Rank Formula for Inclusion Matrices using the Representation Theory of the Symmetric Group

Universal $p$ -ary designs