Online formal talks 
Speaker

Title

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WMV

WMV

Abrashkin 
A semistable case of the Shafarevich Conjecture 



Berger 
L1: (phi,Gamma)modules 



Breuil 
Extensions between Galois characters and mod p localglobal compatibility for GL2 



Brown 
Mixed Tate motives over Z and fundamental group of P^1 minus 3 points 



Burns 
On main conjectures in geometric Iwasawa theory and related conjectures 



Bushnell 
To an effective local Langlands correspondence 



Buzzard 
Reductions of 2dimensional crystalline representations. 



Chaudouard 
L3: Geometry of the fundamental lemma 



Chenevier 
Kneser neighbours and orthogonal Galois representations in dimensions 16 and 24 



Colmez 
L1: (phi,Gamma)modules and representations of GL(2,Qp), I 



Colmez 
L1: (phi,Gamma)modules and representations of GL(2,Qp), II 



Darmon 
A padic GrossZagier formula for Garrett triple product Lfunctions 



Dieulefait 
Nonsolvable base change for GL(2) 



Dimitrov 
On the eigencurve at classical weight one points 



Emerton 
Moduli of potentially semistable Galois representations 



Fargues 
L2: Curves and vector bundles in padic Hodge theory, I 



Fargues 
L2: Curves and vector bundles in padic Hodge theory, II 



Fontaine 
L2: Curves and vector bundles in padic Hodge theory, III 



Fontaine 
L2: Curves and vector bundles in padic Hodge theory, IV 



Furusho 
Around associators 



Gee 
L5: Potential automorphy: First theorems 



Gee 
L5: Potential automorphy: The main theorem 



Haines 
L3: Introduction to endoscopic transfer. 



Hoshi 
L4: Classical anabelian geometry 



Hoshi 
L4: Grothendieck conjecture over local fields  from "relative" to "absolute"  



Niziol 
Comparison theorems: the open case 



Paskunas 
L1: On the BreuilMezard conjecture 



Pop 
L4: General theory of outer representations of the Galois group 



Pop 
L4: Grothendiecks Section Conjecture 



Schneider 
From etale (phi,Gamma)modules to equivariant sheaves 



Shin 
L3: The trace formula and its applications, I 



Shin 
L3: The trace formula and its applications, II 



Stroh 
Classicity and overconvergence 



Taylor 
L5: Potential automorphy: Introduction 



Taylor 
L5: Potential automorphy: Applications of the main theorem 



Tian 
Classicality of overconvergent Hilbert modular forms in the quadratic inert case 



Tilouine 
Overconvergent Igusa tower and overconvergent Siegel forms 



Wintenberger 
Ramification and Iwasawa modules 


