2019/09/02 by Gül, Şükran
#FOS: Mathematics #Group Theory (math.GR)
paper · doi:10.48550/arxiv.1909.00851
For every prime p≥5, we give examples of Beauville p-groups whose Beauville structures are never strongly real. This shows that there are purely non-strongly real nilpotent Beauville groups. On the other hand, we determine infinitely many Beauville 2-groups which are purely strongly real. This answers two questions formulated by Fairbairn in [8].