The following people are in this group:
Ms Emma Bailey Mathematics (PhD) emma.bailey@bristol.ac.uk
Dr Ben Barber Heilbronn Research Fellow b.a.barber@bristol.ac.uk
Mr Pierre Bienvenu Mathematics (PhD) pierre.bienvenu@bristol.ac.uk
Ms Kirsti Biggs Mathematics (PhD) kirsti.biggs@bristol.ac.uk
Dr Andrew Booker Reader of Pure Mathematics Tel. (0117)3315241 andrew.booker@bristol.ac.uk
Dr Florian Bouyer Senior Teaching Associate Tel. (0117) 3315319 florian.bouyer@bristol.ac.uk
Professor Tim Browning Professor in Number Theory Tel. (0117)3315242 t.d.browning@bristol.ac.uk
Professor Brian Conrey Professor of Number Theory b.conrey@bristol.ac.uk
Professor Tim Dokchitser Heilbronn Chair in Algebraic/Arithmetic Geometry Tel. (0117) 954 5623 tim.dokchitser@bristol.ac.uk
Dr Dan Fretwell Heilbronn Research Fellow daniel.fretwell@bristol.ac.uk
Dr Robert Kurinczuk Honorary Research Fellow rk13543@bristol.ac.uk
Miss Adelina Manzateanu Assistant Teacher am15112@bristol.ac.uk
Dr David Platt Senior Research Associate Tel. (0117) 954 5667 dave.platt@bristol.ac.uk
Mr Luka Rimanic Mathematics (PhD) luka.rimanic@bristol.ac.uk
Dr Misha Rudnev Senior Lecturer in Pure Mathematics Tel. (0117) 954 5620 m.rudnev@bristol.ac.uk
Mr Raphael Steiner Mathematics (PhD) raphael.steiner@bristol.ac.uk
Miss Sophie Stevens Assistant Teacher sophie.stevens@bristol.ac.uk
Dr Jimmy Tseng Honorary Research Fellow Tel. (0117) 331 1663Telephone Number j.tseng@bristol.ac.uk
Dr Lynne Walling Reader in Pure Mathematics Tel. (0117)3315245 l.walling@bristol.ac.uk
Dr Julia Wolf Heilbronn Reader in Combinatorics and Number Theory Tel. (0117) 331 1663 julia.wolf@bristol.ac.uk
Professor Trevor Wooley Professor of Pure Mathematics Tel. (0117) 3315240 trevor.wooley@bristol.ac.uk
Commonly referred to as the queen of mathematics, number theory is an ancient branch of pure mathematics that deals with properties of the integers.
Bringing together tools from analysis, geometry and algebra, the work that takes place in Bristol centres largely upon Diophantine equations and prime numbers.
Combinatorics is the study of discrete structures, which are as ubiquitous in mathematics as they are in our everyday lives.
They are studied for their intrinsic beauty as well as their many important practical applications, for example to networking, optimisation, and statistical physics to name just a few.
Moreover, problems of a combinatorial nature arise in many areas of pure mathematics, notably in group theory, probability, topology and number theory.
