The London Mathematics Society (LMS) has announced the winners for their various prizes and medals this year. In this blogpost I will give a breakdown of who won.

**Polya Prize:**This was awarded to Professor Alex Wilkie FRS from the University of Oxford due to his contributions to model theory and its connections to real analytic geometry.**Senior Whitehead Prize:**Professor Peter Cameron, from the University of St Andrews, was awarded this prize for his research on combinatorics and group theory.**Senior Anne Bennett Prize:**Awarded to Professor Alison Etheridge FRS from the University of Oxford for her “research on measure-valued stochastic processes and applications to population biology” as well as outstanding leadership.**Naylor Prize and Lectureship:**This was given to Professor John Robert King from the University of Nottingham due to profound contributions to the theory of non-linear PDEs and applied mathematical modelling.**Berwick Prize:**This was awarded to Kevin Costello of the Perimeter Institute in Canada for his paper entitled*The partition function of a topological field theory*(published in the Journal of Topology in 2009). In this paper Costello “characterises the function as the unique solution of a master equation in a Fock space.”**Whitehead Prize:**- Dr Julia Gog (University of Cambridge) for her research on the mathematical understanding of disease dynamics, in particular influenza.
- Dr András Máthé (Univeristy of Warwick) due to his insights into problems in the fields of geometric measure theory, combinatorics and real analysis.
- Ashley Montanaro (University of Bristol) for her contributions to quantum computation and quantum information theory.
- Dr Oscar Randal-Williams (University of Cambridge) due to his contributions to algebraic topology, in particular the study of moduli spaces of manifolds.
- Dr Jack Thorne (University of Cambridge) for research in number theory, in particular the Langlands program.
- Professor Michael Wemyss (University of Glasgow) for his “applications of algebraic and homological techniques to algebraic geometry.”

M x