Abstract. We show that the isotropy action of a generalized symmetric space G/K, where G is a semisimple, compact and connected Lie group, and K a compact, connected subgroup, is equivariantly formal. The proof also provides a conceptual argument for the statement that (G,K) is always a Cartan pair. 1
Let G be a finite group acting on a topological space X, which is termed a G-space. We recall a few ...
AbstractLet GK be a homogeneous space of compact Lie group pair (G, K). Then K acts on GK by left tr...
We give a characterization of those Alexandrov spaces admitting a cohomogeneity one action of a comp...
Abstract. We show that for every symmetric space G/K of compact type with K connected, the K-action ...
Let G be a compact connected Lie group and K \subseteq G a closed subgroup. We show that the isotrop...
Several results concerning isotropy of noncompact semisimple Lie group actions that preserve pseudo-...
We show that the well-known fact that the equivariant cohomology (with real coefficients) of a torus...
AbstractLet P=G/K be a semisimple non-compact Riemannian symmetric space, where G=I0(P) and K=Gp is ...
(1.1). This paper concerns three aspects of the action of a compact group K on a space X. The first ...
We obtain the full classification of coisotropic and polar isometric actions of compact Lie groups o...
We consider numerical integrators of ODEs on homogeneous spaces (spheres, affine spaces, hyperbolic ...
AbstractWe prove that if G is a locally compact group acting properly (in the sense of R. Palais) on...
AbstractWe give a proof of Kontsevich's formality theorem for a general manifold using Fedosov resol...
We provide a new look at an old result of Henri Cartan concerning the cohomology of innites-imally f...
Abstract. We show the compatibility of the differential geometric and the topological formulation of...
Let G be a finite group acting on a topological space X, which is termed a G-space. We recall a few ...
AbstractLet GK be a homogeneous space of compact Lie group pair (G, K). Then K acts on GK by left tr...
We give a characterization of those Alexandrov spaces admitting a cohomogeneity one action of a comp...
Abstract. We show that for every symmetric space G/K of compact type with K connected, the K-action ...
Let G be a compact connected Lie group and K \subseteq G a closed subgroup. We show that the isotrop...
Several results concerning isotropy of noncompact semisimple Lie group actions that preserve pseudo-...
We show that the well-known fact that the equivariant cohomology (with real coefficients) of a torus...
AbstractLet P=G/K be a semisimple non-compact Riemannian symmetric space, where G=I0(P) and K=Gp is ...
(1.1). This paper concerns three aspects of the action of a compact group K on a space X. The first ...
We obtain the full classification of coisotropic and polar isometric actions of compact Lie groups o...
We consider numerical integrators of ODEs on homogeneous spaces (spheres, affine spaces, hyperbolic ...
AbstractWe prove that if G is a locally compact group acting properly (in the sense of R. Palais) on...
AbstractWe give a proof of Kontsevich's formality theorem for a general manifold using Fedosov resol...
We provide a new look at an old result of Henri Cartan concerning the cohomology of innites-imally f...
Abstract. We show the compatibility of the differential geometric and the topological formulation of...
Let G be a finite group acting on a topological space X, which is termed a G-space. We recall a few ...
AbstractLet GK be a homogeneous space of compact Lie group pair (G, K). Then K acts on GK by left tr...
We give a characterization of those Alexandrov spaces admitting a cohomogeneity one action of a comp...