Beauville structures in p-central quotients

Date

2017-03-01

Author

Gul, Sukran

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We prove a conjecture of Boston that if p >= 5, all p-central quotients of the free group on two generators and of the free product of two cyclic groups of order p are Beauville groups. In the case of the free product, we also determine Beauville structures in p-central quotients when p = 3. As a consequence, we give an infinite family of Beauville 3-groups, which is different from the ones that were known up to date.

Subject Keywords

Algebra and Number Theory

URI

https://hdl.handle.net/11511/64059

Collections

Department of Mathematics, Article