Brian Thomas

most citedThe

P_{2}^{1}

Margolis homology of connective topological modular forms

3 citations · 4 across the 2 of their papers we have counts for

collaborators

2 papers

math.AT2018★ 3 cited

The $P_{2}^{1}$ Margolis homology of connective topological modular forms

Prasit Bhattacharya, Irina Bobkova, Brian Thomas

The element $P_{2}^{1}$ of the mod 2 Steenrod algebra has the property $(P_{2}^{1})^{2} = 0$ . This property allows one to view $P_{2}^{1}$ as a differential on $H_{*} (X, F_{2})$ for any spect…

math.CO2016★ 1 cited

Hadwiger's conjecture for graphs with forbidden holes

Zi-Xia Song, Brian Thomas

Given a graph $G$ , the Hadwiger number of $G$ , denoted by $h (G)$ , is the largest integer $k$ such that $G$ contains the complete graph $K_{k}$ as a minor. A hole in $G$ is an induced…

The P21​ Margolis homology of connective topological modular forms

Hadwiger's conjecture for graphs with forbidden holes

The $P_{2}^{1}$ Margolis homology of connective topological modular forms