Add to ORKG[10] A. Premet, Special transverse slices and their enveloping algebras, Adv. in Math. 170 (2002)
We study algebras encoding stable range branching rules for the pairs of complex classical groups of...
To any vertex algebra, one can attach in a canonical way a certain Poisson variety, called the assoc...
AbstractLet G be a connected reductive group acting on a finite-dimensional vector space V. Assume t...
Abstract. Branching of symplectic groups is not multiplicity-free. We describe a new approach to res...
Let g be a complex semi-simple Lie algebra and g be a semisimple subalgebra of g. Consider the branc...
The purpose of this dissertation is to develop a new approach to Gelfand-Zeitlin theory for the rank...
Abstract. Branching problems ask how an irreducible representation of a group decomposes when restri...
AbstractWe give two enumeration theorems in singular symplectic geometry. Then, taking the subspaces...
The symplectic group branching algebra, B, is a graded algebra whose components encode the multiplic...
A reduction formula for the branching coefficients of tensor products of representations and more ge...
This is the pdf -version of the author's Ph.D. thesis (1995, ULB, Belgium). The notion of symeplecti...
We study the algebraic symplectic geometry of multiplicative quiver varieties, which are moduli spac...
Abstract. Let G be a simple, simply connected algebraic group over C, g = LieG, N (g) the nilpotent ...
AbstractWe introduce the notion of a chopped and sliced cone in combinatorial geometry and prove a s...
We construct an infinite family of symplectic spreads in spaces of odd rank and characteristic
We study algebras encoding stable range branching rules for the pairs of complex classical groups of...
To any vertex algebra, one can attach in a canonical way a certain Poisson variety, called the assoc...
AbstractLet G be a connected reductive group acting on a finite-dimensional vector space V. Assume t...
Abstract. Branching of symplectic groups is not multiplicity-free. We describe a new approach to res...
Let g be a complex semi-simple Lie algebra and g be a semisimple subalgebra of g. Consider the branc...
The purpose of this dissertation is to develop a new approach to Gelfand-Zeitlin theory for the rank...
Abstract. Branching problems ask how an irreducible representation of a group decomposes when restri...
AbstractWe give two enumeration theorems in singular symplectic geometry. Then, taking the subspaces...
The symplectic group branching algebra, B, is a graded algebra whose components encode the multiplic...
A reduction formula for the branching coefficients of tensor products of representations and more ge...
This is the pdf -version of the author's Ph.D. thesis (1995, ULB, Belgium). The notion of symeplecti...
We study the algebraic symplectic geometry of multiplicative quiver varieties, which are moduli spac...
Abstract. Let G be a simple, simply connected algebraic group over C, g = LieG, N (g) the nilpotent ...
AbstractWe introduce the notion of a chopped and sliced cone in combinatorial geometry and prove a s...
We construct an infinite family of symplectic spreads in spaces of odd rank and characteristic
We study algebras encoding stable range branching rules for the pairs of complex classical groups of...
To any vertex algebra, one can attach in a canonical way a certain Poisson variety, called the assoc...
AbstractLet G be a connected reductive group acting on a finite-dimensional vector space V. Assume t...