For a Lie groupoid G with a twisting σ (a PU(H)-principal bundle over G), we use the (geometric) deformation quantization techniques supplied by Connes tangent groupoids to define an analytic index morphism. in twisted K-theory. In the case the twistin
The aim of this talk is to dicuss index theory of elliptic pseudodifferential operators on groupoids...
International audienceWe present natural and general ways of building Lie groupoids, by using the cl...
We define the "localized index" of longitudinal elliptic operators on Lie groupoids associated with ...
For any Lie groupoid with a twisting, we define an analytic index morphism using the Connes tangent ...
AbstractFor a Lie groupoid G with a twisting σ (a PU(H)-principal bundle over G), we use the (geomet...
Bibliography addedThe goal of this paper is to construct a calculus whose higher indices are natural...
For any Lie groupoid we construct an analytic index morphism taking values in a modified $K-theory$ ...
arXiv admin note: text overlap with arXiv:1007.3667International audienceGiven a gerbe $L$, on the h...
For any Lie groupoid, we construct an analytic index morphism taking values in a modified K-theory g...
In this talk we will present natural constructions of Lie groupoids coming from deformation and blow...
In this talk we will present natural constructions of Lie groupoids coming from deformation and blow...
International audienceAlain Connes introduced the use of Lie groupoids in noncommutative geometry in...
International audienceAlain Connes introduced the use of Lie groupoids in noncommutative geometry in...
In this paper we define new K-theoretic secondary invariants attached to a Lie groupoid G. The recep...
The aim of this talk is to dicuss index theory of elliptic pseudodifferential operators on groupoids...
The aim of this talk is to dicuss index theory of elliptic pseudodifferential operators on groupoids...
International audienceWe present natural and general ways of building Lie groupoids, by using the cl...
We define the "localized index" of longitudinal elliptic operators on Lie groupoids associated with ...
For any Lie groupoid with a twisting, we define an analytic index morphism using the Connes tangent ...
AbstractFor a Lie groupoid G with a twisting σ (a PU(H)-principal bundle over G), we use the (geomet...
Bibliography addedThe goal of this paper is to construct a calculus whose higher indices are natural...
For any Lie groupoid we construct an analytic index morphism taking values in a modified $K-theory$ ...
arXiv admin note: text overlap with arXiv:1007.3667International audienceGiven a gerbe $L$, on the h...
For any Lie groupoid, we construct an analytic index morphism taking values in a modified K-theory g...
In this talk we will present natural constructions of Lie groupoids coming from deformation and blow...
In this talk we will present natural constructions of Lie groupoids coming from deformation and blow...
International audienceAlain Connes introduced the use of Lie groupoids in noncommutative geometry in...
International audienceAlain Connes introduced the use of Lie groupoids in noncommutative geometry in...
In this paper we define new K-theoretic secondary invariants attached to a Lie groupoid G. The recep...
The aim of this talk is to dicuss index theory of elliptic pseudodifferential operators on groupoids...
The aim of this talk is to dicuss index theory of elliptic pseudodifferential operators on groupoids...
International audienceWe present natural and general ways of building Lie groupoids, by using the cl...
We define the "localized index" of longitudinal elliptic operators on Lie groupoids associated with ...
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