A
Groups and lattices
A1
The structure of (almost) lattices – algebra, analysis, and arithmetic
A2
Algebraic and arithmetic aspects of aperiodicity
A3
Codes and designs
A4
Combinatorial Euler products
A5
Affine Kac–Moody groups: analysis, algebra, and arithmetic
A6
Zeta functions of integral quiver representations
A7
Matroids, codes, and their $q$-analogues
A8
The stable cohomology of symplectic and orthogonal groups
B
Automorphic forms and symmetric spaces
B1
Theta lifts and equidistribution
B2
Spectral theory in higher rank and infinite volume
B3
Spherical harmonic analysis of affine buildings and Macdonald theory
B4
Geodesic flows and Weyl chamber flows on affine buildings
B5
$p$-adic $L$-functions, $\mathcal L$-invariants and the cohomology of arithmetic groups
B6
Equivariant cohomology and Shimura varieties
B7
Chow groups and compactifications of moduli spaces
C
Categories and homology
C1
Hyper-Kähler varieties and moduli spaces
C2
Hereditary categories, reflection groups, and non-commutative curves
C3
Tame patterns in the representation theory of reductive Lie groups and arithmetic geometry
C4
Counting points on quiver Grassmannians
C6
Stratifying derived categories over arbitrary bases
C7
Derived splinters and full exceptional collections
C8
Cohomological structures of hyper-Kähler varieties