|
|||||||
 |
|
|
|
|
|
|
Editors’ Interests |
| Jason P. Bell
Noncommutative algebra, arithmetic dynamics
|
Bhargav Bhatt
Arithmetic algebraic geometry,
especially close to characteristic p |
| Frank Calegari |
Antoine Chambert-Loir
Diophantine geometry, heights,
Arakelov geometry, Algebraic geometry, especially non-archimedean geometry, tropical geometry |
| Jean-Louis Colliot-Thélène
Rational points, algebraic cycles,
Galois cohomology, linear algebraic groups, rationally connected varieties |
Brian Conrad
Group schemes, rigid geometry,
abelian varieties, deformation theory |
| Samit Dasgupta
Algebraic number theory,
arithmetic geometry, L-functions (classical, p-adic, special values), automorphic forms, Iwasawa theory |
David Eisenbud
Classical Algebraic Geometry, especially
the theory of curves and their moduli and deformations; Commutative Algebra, especially free resolutions and Castelnuovo-Mumford regularity; Singularity theory; Computational methods applied to all these fields |
| Hélène Esnault
Cohomology theories (motivic, Hodge
theory, l-adic), rational points (finite fields), connections (characteristic classes, Tannaka groups) |
Gavril Farkas
Algebraic geometry, moduli spaces,
algebraic curves and abelian varieties. |
| Sergey Fomin
Combinatorics, and its connections with
other areas of mathematics |
Edward Frenkel
Representation theory and Mathematical
Physics |
| Wee Teck Gan
|
Andrew Granville
Analytic and multiplicative number
theory, elementary and algorithmic number theory, additive combinatorics, the abc-conjecture and consequences |
| Ben J. Green
|
Christopher Hacon
Algebraic geometry
|
| Roger Heath-Brown
Elementary and analytic number theory,
including their applications to Diophantine geometry |
János Kollár
Algebraic geometry, especially
higher dimensional questions |
| Michael J. Larsen
Galois representations, abelian varieties,
group theory, representation theory |
Philippe Michel
Analytic number theory
|
| Martin Olsson
Algebraic and arithmetic geometry
|
Irena Peeva
Commutative algebra and its
connections with other areas |
| Jonathan Pila
Connections between model theory,
diophantine geometry, and transcendental number theory. |
Anand Pillay
Model theory and connections with group theory,
geometry, number theory |
| Bjorn Poonen
Rational points on varieties,
explicit methods, connections between arithmetic geometry and logic |
Victor Reiner
Algebraic, topological, geometric
combinatorics (e.g. combinatorial commutative algebra and representation theory) |
| Peter Sarnak |
Michael Singer
Algebraic theory of differential and
difference equations and connections with logic, symbolic computation |
| Vasudevan Srinivas
Algebraic cycles, geometric commutative
algebra, algebraic K-theory, homological algebra, characteristic p methods |
J. Toby Stafford
Noncommutative algebra, noncommutative
algebraic geometry |
| Shunsuke Takagi
Singularities of algebraic varieties,
characteristic-p methods in commutative algebra and algebraic geometry, local cohomology |
Pham Huu Tiep
Group theory, representation theory
|
| Ravi Vakil
Algebraic geometry (including
moduli spaces and related topics) |
Akshay Venkatesh |
| Melanie Matchett Wood
arithmetic statistics, algebraic number theory,
arithmetic geometry (rational points, varieties over finite fields) |
Shou-Wu Zhang
Arithmetic geometry (rational points,
algebraic cycles, L-functions, and Arakelov theory), Special varieties (curves and their moduli, abelian varieties and Shimura varieties, algebraic dynamical systems). |
