Editorial Advisers

Papers for the Bulletin, Journal or Proceedings of the LMS should be submitted to the London Mathematical Society, naming the most appropriate member of the Editorial Board to whom the paper should be forwarded. See also: Submit a Paper.

Adviser's Name Specialist Area
J Bennett Harmonic analysis
T D Browning Analytic number theory and Diophantine geometry
N P Byott Algebraic number theory
J Chuang Representation theory
A Craw Algebraic geometry and representation theory
E C M Crooks Nonlinear analysis and PDEs
C De Lellis Nonlinear PDEs and calculus of variations
V V Goryunov Singularity theory and geometry
M Haskins Geometric analysis and differential geometry
A Hinkkanen Complex analysis and potential theory
J R Hunton Algebraic topology and K-theory
T Hytönen Harmonic analysis and operator theory
G Infante Ordinary differential equations
O M Jenkinson Dynamical systems and ergodic theory
P Jørgensen Noncommutative algebra and homological algebra
N J Laustsen Banach algebras and Banach spaces
I B Leader Graph theory and combinatorics
I J Leary Discrete groups and topology
M Levitin Spectral theory and analysis
P A Linnell Discrete groups and cohomology
D D Long Low-dimensional topology, geometry and discrete groups
N J MacKay Mathematical physics, quantum groups
D Maclagan Algebraic geometry and commutative algebra
J E McCarthy Operator theory and complex analysis
K McGerty Algebra and representation theory
G A Niblo Geometric group theory and non-commutative geometry
N Nikolov Finite group theory
T C O'Neil Real analysis and geometric measure theory
A Pillay Logic, and connections to algebra and geometry
G K Sankaran Algebraic geometry
A J Scholl Algebraic number theory, arithmetic geometry
D Segal Group theory
I Smith Symplectic geometry and symplectic topology
R R Smith Functional analysis and operator algebras
A V Sobolev Linear PDEs and spectral theory
A Swann Differential geometry
S L Velani Analytic and metric number theory
J Warren Probability and stochastic analysis
B Zegarlinski Infinite-dimensional analysis, coercive inequalities and Markov semigroups
B Zilber Logic and applications in number theory and geometry