AbstractWe discuss several methods to prove the uniqueness of Whittaker-models for the metaplectic group and relate them to work of S. Gelbart and I. Pyateckii-Shapiro
We give a geometric interpretation of the Weil representation of the metaplectic group, placing it i...
We prove that there is at most one algebraic model for modules over the K(1)-local sphere at odd pri...
University of Minnesota Ph.D. dissertation. May 2017. Major: Mathematics. Advisor: Benjamin Brubaker...
We discuss several methods to prove the uniqueness of Whittaker-models for the metaplectic group and...
Let G be a reductive group (over an algebraically closed field) equipped with the metaplectic data. ...
Thesis (Ph. D.)--Massachusetts Institute of Technology, Dept. of Mathematics, 2010.Cataloged from PD...
We present a new framework for a broad class of affine Hecke algebra modules, and show that such mod...
One of the fundamental differences between automorphic representations of classical groups like GL(n...
M. Hanzer and I. Matić have proved that the genuine unitary principal series representations of the ...
We construct a family of solvable lattice models whose partition functions include $p$-adic Whittake...
Let $F$ be either $\mathbb{R}$ or a finite extension of $\mathbb{Q}_p$, and let $G$ be a finite cent...
Let k be an algebraically closed field of characteristic >2, F=k((t)) and Mp(F) denote the metaplect...
We consider a finite abelian group $M$ of odd exponent $n$ with a symplectic form $\omega: M\times M...
. We prove, using a technique developed for GL(n) in Howe and Moy [H], a bijection between generaliz...
Let G=GL2n(F), where F is a finite field, and P the (n,n) parabolic in G with Levi subgroup GLn(F)&#...
We give a geometric interpretation of the Weil representation of the metaplectic group, placing it i...
We prove that there is at most one algebraic model for modules over the K(1)-local sphere at odd pri...
University of Minnesota Ph.D. dissertation. May 2017. Major: Mathematics. Advisor: Benjamin Brubaker...
We discuss several methods to prove the uniqueness of Whittaker-models for the metaplectic group and...
Let G be a reductive group (over an algebraically closed field) equipped with the metaplectic data. ...
Thesis (Ph. D.)--Massachusetts Institute of Technology, Dept. of Mathematics, 2010.Cataloged from PD...
We present a new framework for a broad class of affine Hecke algebra modules, and show that such mod...
One of the fundamental differences between automorphic representations of classical groups like GL(n...
M. Hanzer and I. Matić have proved that the genuine unitary principal series representations of the ...
We construct a family of solvable lattice models whose partition functions include $p$-adic Whittake...
Let $F$ be either $\mathbb{R}$ or a finite extension of $\mathbb{Q}_p$, and let $G$ be a finite cent...
Let k be an algebraically closed field of characteristic >2, F=k((t)) and Mp(F) denote the metaplect...
We consider a finite abelian group $M$ of odd exponent $n$ with a symplectic form $\omega: M\times M...
. We prove, using a technique developed for GL(n) in Howe and Moy [H], a bijection between generaliz...
Let G=GL2n(F), where F is a finite field, and P the (n,n) parabolic in G with Levi subgroup GLn(F)&#...
We give a geometric interpretation of the Weil representation of the metaplectic group, placing it i...
We prove that there is at most one algebraic model for modules over the K(1)-local sphere at odd pri...
University of Minnesota Ph.D. dissertation. May 2017. Major: Mathematics. Advisor: Benjamin Brubaker...
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