Identifiers
-
name variant
Eitan Sayag
0.60 · backfill
Papers (26)
-
Models of representations and Langlands functoriality
math.RT · 2018 · author #2
-
Homological multiplicities in representation theory of $p$-adic groups
math.RT · 2017 · author #2
-
A short proof of Hironaka's Theorem on freeness of some Hecke modules
math.RT · 2017 · author #2
-
Geometric counting on wavefront real spherical spaces
math.RT · 2017 · author #2
-
Analytic continuation of equivariant distributions
math.RT · 2016 · author #3
-
Klyachko models for ladder representations
math.RT · 2016 · author #3
-
The harmonic analysis of lattice counting on real spherical spaces
math.RT · 2014 · author #2
-
Invariant Functionals on the Speh representation
math.RT · 2014 · author #3
-
z-Finite distributions on p-adic groups
math.RT · 2014 · author #3
-
Decay of matrix coefficients on reductive homogeneous spaces of spherical type
math.RT · 2012 · author #2
-
Vanishing at infinity on homogeneous spaces of reductive type
math.RT · 2012 · author #2
-
Descent Construction for GSpin Groups
math.NT · 2011 · author #2
-
Existence of Klyachko Models for GL(n;R) and GL(n;C)
math.RT · 2011 · author #4
-
Decay on homogeneous spaces of reductive type
math.RT · 2011 · author #2
-
Invariant measures on homogeneous spaces, with applications to function spaces and lattice counting
math.RT · 2010 · author #2
-
Invariant distributions on non-distinguished nilpotent orbits with application to the Gelfand property of (GL(2n,R),Sp(2n,R))
math.RT · 2008 · author #2
-
Finite Word Length Effects on Transmission Rate in Zero Forcing Linear Precoding for Multichannel DSL
cs.IT · 2008 · author #1
-
The SL(2)-type and Base Change
math.NT · 2008 · author #2
-
Descent Construction for Gspin Groups: Main Results and Applications
math.NT · 2008 · author #2
-
On Unitary Representations of GL2n Distinguished by the Symplectic Group
math.RT · 2008 · author #2
-
(GL(2n,C),SP(2n,C)) is a Gelfand Pair
math.RT · 2008 · author #1
-
Generalized Harish-Chandra descent and applications to Gelfand pairs
math.RT · 2008 · author #3
-
Uniqueness and disjointness of Klyachko models
math.RT · 2007 · author #2
-
(O(V+F), O(V)) is a Gelfand pair for any quadratic space V over a local field F
math.RT · 2007 · author #3
-
Global Mixed Periods and local Klyachko models for the general linear group
math.RT · 2007 · author #2
-
(GL(n+1,F),GL(n,F)) is a Gelfand pair for any local field F
math.RT · 2007 · author #3
Mentions
-
1409.0258
#2 · backfill · confidence 0.70
Eitan Sayag
-
1405.2713
#3 · backfill · confidence 0.70
Eitan Sayag
-
1405.2540
#3 · backfill · confidence 0.70
Eitan Sayag
-
1211.2943
#2 · backfill · confidence 0.70
Eitan Sayag
-
1211.2781
#2 · backfill · confidence 0.70
Eitan Sayag
-
1110.6788
#2 · backfill · confidence 0.70
Eitan Sayag
-
1107.4621
#4 · backfill · confidence 0.70
Eitan Sayag
-
1106.1331
#2 · backfill · confidence 0.70
Eitan Sayag
-
1004.1942
#2 · backfill · confidence 0.70
Eitan Sayag
-
0810.1853
#2 · backfill · confidence 0.70
Eitan Sayag
-
0810.1773
#1 · backfill · confidence 0.70
Eitan Sayag
-
0808.3405
#2 · backfill · confidence 0.70
Eitan Sayag
-
0808.2269
#2 · backfill · confidence 0.70
Eitan Sayag
-
0806.4031
#2 · backfill · confidence 0.70
Eitan Sayag
-
0805.2625
#1 · backfill · confidence 0.70
Eitan Sayag
-
0803.3395
#3 · backfill · confidence 0.70
Eitan Sayag
-
0711.2884
#2 · backfill · confidence 0.70
Eitan Sayag
-
0711.1471
#3 · backfill · confidence 0.70
Eitan Sayag
-
0710.3492
#2 · backfill · confidence 0.70
Eitan Sayag
-
0709.1273
#3 · backfill · confidence 0.70
Eitan Sayag