Morningside Center of Mathematics
Chinese Academy of Sciences
[2017-1-3] Affine Springer fibers and Arthur’s weighted orbital integrals: Affine Springer fibers and Arthur’s weighted orbital integrals
[2016-12-27] A uniform boundedness conjecture for rational functions: A uniform boundedness conjecture for rational functions
[2016-12-14] On vanishing cycles and duality, after A. Beilinson: On vanishing cycles and duality, after A. Beilinson
[2016-11-4] Critical p-adic L-functions via representation theoretic approach: Critical p-adic L-functions via representation theoretic approach
[2016-11-4] Generalized serre conjectures, local-global compatibility and the p-adic local lanlands program II: Generalized serre conjectures, local-global compatibility and the p-adic local lanlands program II
[2016-11-3] Semi-stable deformation rings in even Hodge--Tate weights: Semi-stable deformation rings in even Hodge--Tate weights
[2016-11-3] Generalized serre conjectures, local-global compatibility and the p-adic local lanlands program I: Generalized serre conjectures, local-global compatibility and the p-adic local lanlands program I
[2016-11-3] On vanishing cycles and duality, after A. Beilinson.: On vanishing cycles and duality, after A. Beilinson.
[2016-11-2] Direct summand conjecture and perfectoid Abhyankar lemma: an overview: Direct summand conjecture and perfectoid Abhyankar lemma: an overview
[2016-10-28] Geometrization of the local Langlands correspondence V: Geometrization of the local Langlands correspondence V
[2016-10-27] Geometrization of the local Langlands correspondence IV: Geometrization of the local Langlands correspondence IV
[2016-10-26] Geometrization of the local Langlands correspondence III: Geometrization of the local Langlands correspondence III
[2016-10-25] Geometrization of the local Langlands correspondence II: Geometrization of the local Langlands correspondence II
[2016-10-24] Geometrization of the local Langlands correspondence I: Geometrization of the local Langlands correspondence I
[2016-10-20] A new Z_N symmetric chiral Rabi model for N-level atoms: A new Z_N symmetric chiral Rabi model for N-level atoms