Emilio Pierro

activity

20142020

most citedOn the smallest non-trivial quotients of mapping class groups

4 citations · 13 across the 9 of their papers we have counts for

collaborators

Showing 2017Show all

4 papers · 1 filter

math.GR2017★ 2 cited

Doubly Hurwitz Beauville groups

Gareth A. Jones, Emilio Pierro

If $S$ is a Beauville surface $(C_{1} \times C_{2}) / G$ , then the Hurwitz bound implies that $∣ G ∣ \leq 1764 χ (S)$ , with equality if and only if th…

math.GR2017★ 3 cited

The Hurwitz Subgroups of $E_{6} (2)$

Emilio Pierro

We prove that the exceptional group $E_{6} (2)$ is not a Hurwitz group. In the course of proving this, we complete the classification up to conjugacy of all Hurwitz subgroups of $E_6(…

math.GR2017★ 4 cited

On the smallest non-trivial quotients of mapping class groups

Dawid Kielak, Emilio Pierro

We prove that the smallest non-trivial quotient of the mapping class group of a connected orientable surface of genus at least 3 without punctures is $Sp_{2 g} (2)$ , thus co…

math.GR2017★ 3 cited

On the smallest non-abelian quotient of $Aut (F_{n})$

Barbara Baumeister, Dawid Kielak, Emilio Pierro

We show that the smallest non-abelian quotient of $Aut (F_{n})$ is $PSL_{n} (Z /2 Z) = L_{n} (2)$ , thus confirming a conjecture of Mecchia--Zimmer…

Doubly Hurwitz Beauville groups

The Hurwitz Subgroups of E6​(2)

On the smallest non-trivial quotients of mapping class groups

On the smallest non-abelian quotient of Aut(Fn​)

The Hurwitz Subgroups of $E_{6} (2)$

On the smallest non-abelian quotient of $Aut (F_{n})$