Let (W, 〈 , 〉) be a complex symplectic vector space and let Sp(W) be the symplectic group. Let G, G ′ ⊆ Sp(W) be a complex reductive dual pair (see Howe [H1]), i. e. G and G ′ are centralizers of each other in Sp(W) and both act completely reductively on W. Let g and g′ be the Lie algebras of G and G′. We have the (unnormalized) moment map
Abstract. Let K be a compact Lie group acting by automorphisms on a nilpotent Lie group N. One calls...
none2noGiven a classical semisimple complex algebraic group G and a symmetric pair (G,K) of Hermitia...
Abstract. We give a new characterization of Lusztig’s canonical quotient, a finite group attached to...
Abstract. Let G be a connected and simply connected nilpotent Lie group with Lie algebra g and unita...
AbstractWe consider the action of a real semisimple Lie group G on the complexification GC/HC of a s...
The orbit method in representation theory uses the fact that G orbits in g∗ are naturally symplectic...
We consider the action of a real semisimple Lie group G on the complexification G(C)/H-C of a semisi...
AbstractLet M be a compact symplectic manifold on which a compact connected Lie group, K, acts in a ...
We consider a connected symplectic manifold M acted on properly and in a Hamiltonian fashion by a co...
Given a classical semisimple complex algebraic groupGand a symmetric pair (G,K) of non-Hermitian typ...
Abstract. We show that the number of nilpotent orbits in the dual of an exceptional Lie algebra is f...
A. We prove that every symplectic manifold is a coadjoint orbit of the group of automorphisms of the...
We give a new characterization of Lusztig\u27s canonical quotient, a finite group attached to each s...
Given a classical semisimple complex algebraic group G and a symmetric pair (G, K) of non-Hermitian ...
Summary. We interpret a result of S. Oehms as a statement about the symplectic ideal. We use this re...
Abstract. Let K be a compact Lie group acting by automorphisms on a nilpotent Lie group N. One calls...
none2noGiven a classical semisimple complex algebraic group G and a symmetric pair (G,K) of Hermitia...
Abstract. We give a new characterization of Lusztig’s canonical quotient, a finite group attached to...
Abstract. Let G be a connected and simply connected nilpotent Lie group with Lie algebra g and unita...
AbstractWe consider the action of a real semisimple Lie group G on the complexification GC/HC of a s...
The orbit method in representation theory uses the fact that G orbits in g∗ are naturally symplectic...
We consider the action of a real semisimple Lie group G on the complexification G(C)/H-C of a semisi...
AbstractLet M be a compact symplectic manifold on which a compact connected Lie group, K, acts in a ...
We consider a connected symplectic manifold M acted on properly and in a Hamiltonian fashion by a co...
Given a classical semisimple complex algebraic groupGand a symmetric pair (G,K) of non-Hermitian typ...
Abstract. We show that the number of nilpotent orbits in the dual of an exceptional Lie algebra is f...
A. We prove that every symplectic manifold is a coadjoint orbit of the group of automorphisms of the...
We give a new characterization of Lusztig\u27s canonical quotient, a finite group attached to each s...
Given a classical semisimple complex algebraic group G and a symmetric pair (G, K) of non-Hermitian ...
Summary. We interpret a result of S. Oehms as a statement about the symplectic ideal. We use this re...
Abstract. Let K be a compact Lie group acting by automorphisms on a nilpotent Lie group N. One calls...
none2noGiven a classical semisimple complex algebraic group G and a symmetric pair (G,K) of Hermitia...
Abstract. We give a new characterization of Lusztig’s canonical quotient, a finite group attached to...