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0:58:15
Shunsuke Yamana (Osaka U): On p-adic L-functions for U(2,1)xU(1,1)
1:25:15
WIS Representation theory and Algebraic Geometry seminar
1:05:45
Subhajit Jana (Queen Mary, London): Local L^2-bounds of Eisenstein series and application
0:59:27
Evgeny Smirnov: Danilov-Koshevoy arrays and dual Grothendieck polynomials
1:05:33
Anton Khoroshkin: On generalizations of PBW property
1:07:35
Evgeny Feigin: Quiver Grassmannians and Grassmann necklaces
1:06:07
Alexander Yom Din (HUJI): On tempered representations
1:10:25
Raf Cluckers (Lille): A partial overview of motivic and uniform p-adic integration
0:55:42
Inna Entova (BGU): McKay Trees
1:30:31
Avraham Aizenbud (WIS): Bounds on multiplicities of symmetric pairs of (pro-)finite groups
1:20:47
Nadya Gurevich (Ben Gurion U): Gelfand-Graev representation for covering groups and applications.
1:12:28
Hongjie Yu (IST Austria): Number of irreducible representations in the cuspidal automorphic spectrum
1:09:50
Petar Bakic (Utah): Howe duality for exceptional theta correspondences
0:56:21
Emile Okada (Oxford): The wavefront set for representations of p-adic groups
1:12:36
Eitan Sayag (BGU): Plancherel decomposition of a real spherical space: the most continuous part
1:04:25
Shunsuke Yamana (Osaka City U): Exceptional zeros of twisted triple product p-adic L-functions
1:14:01
Yakov Varshavsky (Hebrew University of Jerusalem): Affine Springer fibers and depth zero L-packets.
1:15:38
H. Atobe: On the socles of certain parabolically induced representations of p-adic classical groups
1:11:09
Gerald Schwarz (Brandeis):Criteria for the zero fiber of a moment map to have rational singularities
1:20:46
Dmitry Gourevitch (WIS): Finite multiplicities beyond spherical pairs.
0:45:42
Siddhartha Sahi (Rutgers): A Stone-von Neumann equivalence for smooth representations
1:10:17
Dihua Jiang: Certain Poisson Summation Formulae on GL(1) and Langlands Automorphic L-functions
1:19:12
Yotam Hendel (Northwestern): A number theoretic characterization of (FRS) morphisms...
1:08:16
Dor Mezer (Weizmann): Multiplicity one theorems over positive characteristic
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