Components of Springer fibers associated to closed orbits for the symmetric pairs (Sp(2n),GL(n)) and (O(n),O(p)×O(q)) I

An example of the derived geometrical Satake correspondence over integers

Zhu, Xinwen

October 2009

Let G^v be a complex simple algebraic group. We describe certain morphisms of G^v (O)-equivariant c...

Components of the Springer fiber and domino tableaux

Pietraho, Thomas

February 2004

AbstractConsider a complex classical semisimple Lie group along with the set of its nilpotent coadjo...

On the topology of components of some Springer fibers and their relation to Kazhdan–Lusztig theory

Fung, Francis Y.C.

September 2003

AbstractWe describe the irreducible components of Springer fibers for hook and two-row nilpotent ele...

Components of Springer fibers associated to closed orbits for the symmetric pairs (Sp(2n),GL(n)) and (O(n),O(p)×O(q)) I

Barchini, L.
Zierau, R.

November 2011

AbstractLet (G,K) be either (Sp(2n),GL(n)) or (O(n),O(p)×O(q)), p+q=n. An explicit geometric descrip...

Components of Springer fibers associated to closed orbits for the symmetric pairs (Sp(2n),GL(n)) and (O(n),O(p)×O(q)) II

Barchini, L.
Graham, William
Zierau, R.

November 2011

AbstractLet (G,K) be either (Sp(2n),GL(n)) or (O(n),O(p)×O(q)), p+q=n. This is the second of two art...

On the Associated Cycles of Discrete Series Representations

Božičević, Mladen

October 1998

AbstractLet (G,K) be a classical symmetric pair defined by the involution θ onG. Let (g,k) be the co...

Littlewood-Richardson Coefficient, Springer Fibers and the Annihilator Varieties of Induced Representations

Zhang, Zhuohui

July 2022

For $G=GL(n,\mathbb{C})$ and a parabolic subgroup $P=LN$ with a two-block Levi subgroup $L=GL(n_1)\t...

On intersections of orbital varieties and components of Springer fiber

Melnikov, A.
Pagnon, N.G.J.

April 2006

AbstractWe consider Springer fibers and orbital varieties for GLn. We show that the irreducible comp...

Components of Springer fibers associated to closed orbits for the symmetric pairs (Sp(2n),GL(n)) and (O(n),O(p)×O(q)) II

Barchini, L.
Graham, William
Zierau, R.

November 2011

AbstractLet (G,K) be either (Sp(2n),GL(n)) or (O(n),O(p)×O(q)), p+q=n. This is the second of two art...

Combinatorics of the Springer correspondence for classical Lie algebras and their duals in characteristic 2

Xue, Ting

May 2012

AbstractWe give a combinatorial description of the Springer correspondence for classical Lie algebra...

Nilpotent orbits in bad characteristic and the Springer correspondence

Xue, Ting, Ph. D. Massachusetts Institute of Technology

January 2010

Thesis (Ph. D.)--Massachusetts Institute of Technology, Dept. of Mathematics, 2010.Cataloged from PD...

K-theory for Sp(n,1)

Prudhon, N.

April 2005

AbstractThe classification of unitary irreducible representations of G=Sp(n,1),(n⩾2), is done by Bal...

An example of the derived geometrical Satake correspondence over integers

Zhu, Xinwen

October 2009

Let G^v be a complex simple algebraic group. We describe certain morphisms of G^v (O)-equivariant c...

Representation theory on the open Bruhat cell

Draisma, Jan

April 2005

AbstractThe action of a connected reductive algebraic group G on G/P−, where P− is a parabolic subgr...

Smooth components of Springer fibers

Graham, William
Zierau, Roger

January 2011

This article studies components of Springer fibers for gl(n) that are associated to closed orbits of...

An example of the derived geometrical Satake correspondence over integers

Zhu, Xinwen

October 2009

Let G^v be a complex simple algebraic group. We describe certain morphisms of G^v (O)-equivariant c...

Components of the Springer fiber and domino tableaux

Pietraho, Thomas

February 2004

AbstractConsider a complex classical semisimple Lie group along with the set of its nilpotent coadjo...

On the topology of components of some Springer fibers and their relation to Kazhdan–Lusztig theory

Fung, Francis Y.C.

September 2003

AbstractWe describe the irreducible components of Springer fibers for hook and two-row nilpotent ele...

Components of Springer fibers associated to closed orbits for the symmetric pairs (Sp(2n),GL(n)) and (O(n),O(p)×O(q)) I

Barchini, L.
Zierau, R.

November 2011

AbstractLet (G,K) be either (Sp(2n),GL(n)) or (O(n),O(p)×O(q)), p+q=n. An explicit geometric descrip...

Components of Springer fibers associated to closed orbits for the symmetric pairs (Sp(2n),GL(n)) and (O(n),O(p)×O(q)) II

Barchini, L.
Graham, William
Zierau, R.

November 2011

AbstractLet (G,K) be either (Sp(2n),GL(n)) or (O(n),O(p)×O(q)), p+q=n. This is the second of two art...

On the Associated Cycles of Discrete Series Representations

Božičević, Mladen

October 1998

AbstractLet (G,K) be a classical symmetric pair defined by the involution θ onG. Let (g,k) be the co...

Littlewood-Richardson Coefficient, Springer Fibers and the Annihilator Varieties of Induced Representations

Zhang, Zhuohui

July 2022

For $G=GL(n,\mathbb{C})$ and a parabolic subgroup $P=LN$ with a two-block Levi subgroup $L=GL(n_1)\t...

On intersections of orbital varieties and components of Springer fiber

Melnikov, A.
Pagnon, N.G.J.

April 2006

AbstractWe consider Springer fibers and orbital varieties for GLn. We show that the irreducible comp...

Components of Springer fibers associated to closed orbits for the symmetric pairs (Sp(2n),GL(n)) and (O(n),O(p)×O(q)) II

Barchini, L.
Graham, William
Zierau, R.

November 2011

AbstractLet (G,K) be either (Sp(2n),GL(n)) or (O(n),O(p)×O(q)), p+q=n. This is the second of two art...

Combinatorics of the Springer correspondence for classical Lie algebras and their duals in characteristic 2

Xue, Ting

May 2012

AbstractWe give a combinatorial description of the Springer correspondence for classical Lie algebra...

Nilpotent orbits in bad characteristic and the Springer correspondence

Xue, Ting, Ph. D. Massachusetts Institute of Technology

January 2010

Thesis (Ph. D.)--Massachusetts Institute of Technology, Dept. of Mathematics, 2010.Cataloged from PD...

K-theory for Sp(n,1)

Prudhon, N.

April 2005

AbstractThe classification of unitary irreducible representations of G=Sp(n,1),(n⩾2), is done by Bal...

An example of the derived geometrical Satake correspondence over integers

Zhu, Xinwen

October 2009

Let G^v be a complex simple algebraic group. We describe certain morphisms of G^v (O)-equivariant c...

Representation theory on the open Bruhat cell

Draisma, Jan

April 2005

AbstractThe action of a connected reductive algebraic group G on G/P−, where P− is a parabolic subgr...

Smooth components of Springer fibers

Graham, William
Zierau, Roger

January 2011

This article studies components of Springer fibers for gl(n) that are associated to closed orbits of...

An example of the derived geometrical Satake correspondence over integers

Zhu, Xinwen

October 2009

Let G^v be a complex simple algebraic group. We describe certain morphisms of G^v (O)-equivariant c...

Components of the Springer fiber and domino tableaux

Pietraho, Thomas

February 2004

AbstractConsider a complex classical semisimple Lie group along with the set of its nilpotent coadjo...

On the topology of components of some Springer fibers and their relation to Kazhdan–Lusztig theory

Fung, Francis Y.C.

September 2003

AbstractWe describe the irreducible components of Springer fibers for hook and two-row nilpotent ele...

Components of Springer fibers associated to closed orbits for the symmetric pairs (Sp(2n),GL(n)) and (O(n),O(p)×O(q)) I

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Components of Springer fibers associated to closed orbits for the symmetric pairs (Sp(2n),GL(n)) and (O(n),O(p)×O(q)) I

Abstract

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