Mr Timothy Bywaters


Map

Teaching and supervision

Timetable

TP_Bywaters

Thesis work

Thesis title: Scale multiplicative semigroups of groups acting on trees with almost prescribed local action

Supervisors: Jacqui RAMAGGE , Anne THOMAS

Thesis abstract:

Recent progress in totally disconnected locally compact group theory has been made with the introduction of maximal scale multiplicative semigroups. Evidence seems to indicate that a group’s maximal scale multiplicative semigroups may provide a sound basis from which to construct a geometry for the group. It is unclear how to formalise this construction as there are few examples available. My thesis will focus on one class of examples which extends previous work to a larger class of groups. 

Selected publications

Download citations: PDF RTF Endnote

Journals

  • Bywaters, T., Glockner, H., Tornier, S. (2018). Contraction groups and passage to subgroups and quotients for endomorphisms of totally disconnected locally compact groups. Israel Journal of Mathematics, 227(2), 691-752. [More Information]

2018

  • Bywaters, T., Glockner, H., Tornier, S. (2018). Contraction groups and passage to subgroups and quotients for endomorphisms of totally disconnected locally compact groups. Israel Journal of Mathematics, 227(2), 691-752. [More Information]

To update your profile click here. For support on your academic profile contact .