Add to ORKGWe present the computations of the secondary obstruction groups for the first stem of stable equivariant homotopy groups, used in the setting for the equivariant degree introduced by Ize {\it et al.}, in the case of the same action of a compact Lie group on the domain and co-domain
We investigate the topological consequences of actions of compact connected Lie groups. Our focus li...
I will give a survey of recent work on the C_2-equivariant stable homotopy groups. Topics to be dis...
AbstractLet G be a finite group. For semi-free G-manifolds which are oriented in the sense of Waner ...
Abstract. We present the computations of the secondary obstruction groups for the first stem of stab...
This book presents a new degree theory for maps which commute with a group of symmetries. This degre...
AbstractGiven a compact Lie group W we classify certain homotopy classes of W-maps from a manifold X...
Abstract. The main goal of this paper is to define an equivariant degree theory for orthogonal maps....
The first part of this research monograph discusses general properties of G-ENRBs - Euclidean Neighb...
The book introduces conceptually simple geometric ideas based on the existence of fundamental domain...
A correspondence between the equivariant degree introduced by Ize, Massabo, and Vignoli and an unsta...
2We describe some operator theoretical features of equivariant stable homo-topy. We pursue mainly th...
Let G be a topological group, with classifying bundle EG. If M is a topological space with left G-ac...
We study under what condition a closed invariant form on a manifold with a group action admits an eq...
(communicated by Gunnar Carlsson) The article gives an introduction to equivariant formal group laws...
Abstract. Let V be an orthogonal representation of a compact Lie group G and let S(V), D(V) be the u...
We investigate the topological consequences of actions of compact connected Lie groups. Our focus li...
I will give a survey of recent work on the C_2-equivariant stable homotopy groups. Topics to be dis...
AbstractLet G be a finite group. For semi-free G-manifolds which are oriented in the sense of Waner ...
Abstract. We present the computations of the secondary obstruction groups for the first stem of stab...
This book presents a new degree theory for maps which commute with a group of symmetries. This degre...
AbstractGiven a compact Lie group W we classify certain homotopy classes of W-maps from a manifold X...
Abstract. The main goal of this paper is to define an equivariant degree theory for orthogonal maps....
The first part of this research monograph discusses general properties of G-ENRBs - Euclidean Neighb...
The book introduces conceptually simple geometric ideas based on the existence of fundamental domain...
A correspondence between the equivariant degree introduced by Ize, Massabo, and Vignoli and an unsta...
2We describe some operator theoretical features of equivariant stable homo-topy. We pursue mainly th...
Let G be a topological group, with classifying bundle EG. If M is a topological space with left G-ac...
We study under what condition a closed invariant form on a manifold with a group action admits an eq...
(communicated by Gunnar Carlsson) The article gives an introduction to equivariant formal group laws...
Abstract. Let V be an orthogonal representation of a compact Lie group G and let S(V), D(V) be the u...
We investigate the topological consequences of actions of compact connected Lie groups. Our focus li...
I will give a survey of recent work on the C_2-equivariant stable homotopy groups. Topics to be dis...
AbstractLet G be a finite group. For semi-free G-manifolds which are oriented in the sense of Waner ...