Add to ORKGGiven a proper, cocompact action of a Lie groupoid, we define a higher index pairing between invariant elliptic differential operators and smooth groupoid cohomology classes. We will explain a cohomological index formula computing this pairing. This is joint work with Markus Pflaum, and Hessel Posthuma.Non UBCUnreviewedAuthor affiliation: Washington UniversityFacult
In [35] we defined the gauge-equivariant index of a family of ellip-tic operators invariant with res...
Important references added, an important imprecision was corrected, many thanks to the colleague tha...
Important references added, an important imprecision was corrected, many thanks to the colleague tha...
Given a proper, cocompact action of a Lie groupoid, we define a higher index pairing between invaria...
Given a proper, cocompact action of a Lie groupoid, we define a higher index pairing between invaria...
We revisit the cohomological index theorem for elliptic elements in the universal enveloping algebra...
For any Lie groupoid we construct an analytic index morphism taking values in a modified $K-theory$ ...
Published online: 17 July 2021 OnlinePublRecently, two of the authors of this paper constructed cycl...
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...
We first introduce an invariant index for G-equivariant elliptic differential operators on a locally...
For any Lie groupoid, we construct an analytic index morphism taking values in a modified K-theory g...
AbstractWe first introduce an invariant index for G-equivariant elliptic differential operators on a...
We define the "localized index" of longitudinal elliptic operators on Lie groupoids associated with ...
In this article, we survey the recent constructions of cyclic cocycles on the Harish-Chandra Schwart...
In [35] we defined the gauge-equivariant index of a family of ellip-tic operators invariant with res...
Important references added, an important imprecision was corrected, many thanks to the colleague tha...
Important references added, an important imprecision was corrected, many thanks to the colleague tha...
Given a proper, cocompact action of a Lie groupoid, we define a higher index pairing between invaria...
Given a proper, cocompact action of a Lie groupoid, we define a higher index pairing between invaria...
We revisit the cohomological index theorem for elliptic elements in the universal enveloping algebra...
For any Lie groupoid we construct an analytic index morphism taking values in a modified $K-theory$ ...
Published online: 17 July 2021 OnlinePublRecently, two of the authors of this paper constructed cycl...
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...
We first introduce an invariant index for G-equivariant elliptic differential operators on a locally...
For any Lie groupoid, we construct an analytic index morphism taking values in a modified K-theory g...
AbstractWe first introduce an invariant index for G-equivariant elliptic differential operators on a...
We define the "localized index" of longitudinal elliptic operators on Lie groupoids associated with ...
In this article, we survey the recent constructions of cyclic cocycles on the Harish-Chandra Schwart...
In [35] we defined the gauge-equivariant index of a family of ellip-tic operators invariant with res...
Important references added, an important imprecision was corrected, many thanks to the colleague tha...
Important references added, an important imprecision was corrected, many thanks to the colleague tha...