Frank Lübeck

collaborators

2 papers

math.RT2019

A character relationship between symmetric group and hyperoctahedral group

Frank Lübeck, Dipendra Prasad, Arvind Ayyer

We relate character theory of the symmetric groups $S_{2 n}$ and $S_{2 n + 1}$ with that of the hyperoctahedral group $B_{n} = (Z /2)^{n} ⋊ S_{n}$ , as part of the expectation…

math.GR2019

The completion of the $3$ -modular character table of the Chevalley group $F_{4} (2)$ and its covering group

Thomas Breuer, Gerhard Hiss, Frank Lübeck +1

Using computational methods, we complete the determination of the $3$ -modular character table of the Chevalley group $F_{4} (2)$ and its covering group.

A character relationship between symmetric group and hyperoctahedral group

The completion of the 3-modular character table of the Chevalley group F4​(2) and its covering group

The completion of the $3$ -modular character table of the Chevalley group $F_{4} (2)$ and its covering group