A new infinite family of non-abelian strongly real Beauville $p$-groups for every odd prime $p$

Abstract

We prove that there exist infinitely many a non-abelian strongly real Beauville $p$-group for every prime $p$. Previously only finitely many in the case $p=2$ have been constructed.

5 pages, all comments welcome!

References in corpus (2)

• Series of $p$-groups with Beauville structure
• A note on strongly real Beauville $p$-groups

Cited by in corpus (1)

• An infinite family of strongly real Beauville $p$-groups