AbstractLet (G,K) be either (Sp(2n),GL(n)) or (O(n),O(p)×O(q)), p+q=n. An explicit geometric description of components of Springer fibers associated to closed K-orbits in the flag variety of G is given. This description is used to give a simple algorithm for computing associated cycles of discrete series representations for the groups Sp(2n,R) and SOe(p,q)
We give a pattern avoidance criterion to classify the orbits of Sp(p,C)×Sp(q,C) (resp. GL(n,C)) on t...
Abstract. In this paper we compute the orbits of the symplectic group Sp2n on partial flag varieties...
Let G be a connected reductive algebraic group over C. We denote by K = (G^θ)_0 the identity compone...
AbstractLet (G,K) be either (Sp(2n),GL(n)) or (O(n),O(p)×O(q)), p+q=n. An explicit geometric descrip...
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...
This article studies components of Springer fibers for gl(n) that are associated to closed orbits of...
Let GR be a real form of a connected complex simple Lie group G and let X be the flag variety of G. ...
Let G be a complex simple direct limit group, specifically SL(∞; C) , SO(∞; C) or Sp(∞; C). Let F be...
AbstractWe consider Springer fibers and orbital varieties for GLn. We show that the irreducible comp...
Abstract We describe Springer fibers corresponding to the minimal and minimal special...
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...
AbstractLet (G,K) be a classical symmetric pair defined by the involution θ onG. Let (g,k) be the co...
Abstract. We use the geometry of characteristic cycles of Harish-Chandra modules for a real semisimp...
Thesis (Ph.D.)--University of Washington, 2020This thesis is dedicated to applications of symmetric ...
The main result in [BaZ, Section 6] is an algorithm to compute the cohomology of a certain class of ...
We give a pattern avoidance criterion to classify the orbits of Sp(p,C)×Sp(q,C) (resp. GL(n,C)) on t...
Abstract. In this paper we compute the orbits of the symplectic group Sp2n on partial flag varieties...
Let G be a connected reductive algebraic group over C. We denote by K = (G^θ)_0 the identity compone...
AbstractLet (G,K) be either (Sp(2n),GL(n)) or (O(n),O(p)×O(q)), p+q=n. An explicit geometric descrip...
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...
This article studies components of Springer fibers for gl(n) that are associated to closed orbits of...
Let GR be a real form of a connected complex simple Lie group G and let X be the flag variety of G. ...
Let G be a complex simple direct limit group, specifically SL(∞; C) , SO(∞; C) or Sp(∞; C). Let F be...
AbstractWe consider Springer fibers and orbital varieties for GLn. We show that the irreducible comp...
Abstract We describe Springer fibers corresponding to the minimal and minimal special...
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...
AbstractLet (G,K) be a classical symmetric pair defined by the involution θ onG. Let (g,k) be the co...
Abstract. We use the geometry of characteristic cycles of Harish-Chandra modules for a real semisimp...
Thesis (Ph.D.)--University of Washington, 2020This thesis is dedicated to applications of symmetric ...
The main result in [BaZ, Section 6] is an algorithm to compute the cohomology of a certain class of ...
We give a pattern avoidance criterion to classify the orbits of Sp(p,C)×Sp(q,C) (resp. GL(n,C)) on t...
Abstract. In this paper we compute the orbits of the symplectic group Sp2n on partial flag varieties...
Let G be a connected reductive algebraic group over C. We denote by K = (G^θ)_0 the identity compone...