11 citations · 31 across the 15 of their papers we have counts for
18 papers
Purely (Non-)Strongly Real Beauville Groups
Ben Fairbairn
We discuss Beauville groups whose corresponding Beauville surfaces are either always strongly real or never strongly real producing several infinite families of examples.
Generalised Beauville Groups
Ludo Carta, Ben Fairbairn
A Beauville group acts freely on the product of two compact Riemann surfaces and faithfully on each one of them. In this paper, we consider higher products and present {\it{general…
A new infinite family of non-abelian strongly real Beauville -groups for every odd prime
Ben Fairbairn
We prove that there exist infinitely many a non-abelian strongly real Beauville -group for every prime . Previously only finitely many in the case have been constructed…
Coxeter groups as Beauville groups
Ben Fairbairn
We generalize earlier work of Fuertes and González-Diez as well as earlier work of Bauer, Catanese and Grunewald to Coxeter groups in general by classifying which of these are stro…
Recent work on Beauville surfaces, structures and groups
Ben Fairbairn
Beauville surfaces are a class of complex surfaces defined by letting a finite group act on a product of Riemann surfaces. These surfaces possess many attractive geometric prop…
Strongly Real Beauville Groups
Ben Fairbairn
A strongly real Beauville group is a Beauville group that defines a real Beauville surface. Here we discuss efforts to find examples of these groups, emphasising on the one extreme…