ZUMA - Kudla's modularity theorem and higher Chow group version of theta lifts

4.1

ZUMA - Introduction to Alexandrov Spaces / A Canonical Proof of Perelman's Stability Theorem

3.30

ZUMA - Categorification of local relative Langlands duality

3.25

ZUMA - Chern Classes on Singular Varieties / Betti Bounds for Hypersurfaces in Projective Varieties

3.23

ZUMA - Geometry and Analysis Inspired by RC-Positivity

3.20

ZUMA - Local theta correspondence and endo-parameters

3.18

ZUMA - Introduction to categorical enumerative invariants / B-model categorical enumerative invariants and the holomorphic anomaly equation

3.16

ZUMA - Modular heights of unitary Shimura varieties

3.11

ZUMA - Introduction to hyperkahler manifolds / Positivity in hyperkahler manifolds via Rozansky-Witten theory

3.9

ZUMA - Height theory, Arakelov geometry and Beilinson–Bloch heights

3.4

ZUMA - Introduction to intersection theory/Towards an intersection theory with quadratic forms

3.2

ZUMA - The Hasse Principle for Geometric Variational Problems: An Illustration via Area-minimizing Submanifolds

1.14

ZUMA - Categorification of Fixed Points/Symplectic Geometry of Degenerations

1.12

ZUMA - Schoen-Yau’s minimal slicing technique and its applications on the positive scalar curvature problem/Capillary minimal slicing and scalar curvature rigidity in dimension 4

1.6