A note on strongly real Beauville $p$-groups
  We give an infinite family of non-abelian strongly real Beauville $p$-groups for any odd prime $p$ by considering the lower central quotients of the free product of two cyclic groups of order $p$. This is the first known infinite family of non-abelian strongly real Beauville $p$-groups. 
\c{S}\"ukran G\"ul
math.GR