Add to ORKGWe establish the basics of the analysis of operators on coverings of manifolds with cylindrical ends with a group of deck transformations $\Gamma$. We prove the $\Gamma$-analogue of the Atiyah-Patodi-Singer formula for Dirac operators on such coverings
We consider elliptic operators on stratified manifolds with stratification of arbitrary length. Unde...
This thesis by publication is a study of the equivariant index theory of Dirac operators and Callias...
The main result of this paper is a new Atiyah-Singer type cohomological formula for the index of Fre...
A version of the Atiyah-Patodi-Singer index theorem is proved for general families of Dirac operator...
Abstract. We study Fredholm properties and index formulas for Dirac operators over complete Riemanni...
We extend the Atiyah, Patodi, and Singer index theorem for first-order differential operators from t...
Abstract. We prove a local index formula for cusp-pseudodifferential operators on a manifold with bo...
AbstractAn extension of the index theorem of Atiyah-Patodi-Singer for Dirac-type operators on manifo...
We describe a Godbillon-Vey index formula for longitudinal Dirac operators on a foliated bundle (X, ...
Abstract. We prove an index theorem for families of pseudodifferential operators generalizing those ...
We consider the index of a Dirac operator on a compact even dimensional manifold with a domain wall....
For a family of Dirac operators, acting on Hermitian Clifford modules over the odd-dimensional compa...
AbstractWe set out to inverstigate the L2-index theory of Dirac operators on even dimensional open s...
The Atiyah-Singer index theorem is a remarkable result that allows one to compute the space of solut...
International audienceWe give a cohomological formula for the index of a fully elliptic pseudodiffer...
We consider elliptic operators on stratified manifolds with stratification of arbitrary length. Unde...
This thesis by publication is a study of the equivariant index theory of Dirac operators and Callias...
The main result of this paper is a new Atiyah-Singer type cohomological formula for the index of Fre...
A version of the Atiyah-Patodi-Singer index theorem is proved for general families of Dirac operator...
Abstract. We study Fredholm properties and index formulas for Dirac operators over complete Riemanni...
We extend the Atiyah, Patodi, and Singer index theorem for first-order differential operators from t...
Abstract. We prove a local index formula for cusp-pseudodifferential operators on a manifold with bo...
AbstractAn extension of the index theorem of Atiyah-Patodi-Singer for Dirac-type operators on manifo...
We describe a Godbillon-Vey index formula for longitudinal Dirac operators on a foliated bundle (X, ...
Abstract. We prove an index theorem for families of pseudodifferential operators generalizing those ...
We consider the index of a Dirac operator on a compact even dimensional manifold with a domain wall....
For a family of Dirac operators, acting on Hermitian Clifford modules over the odd-dimensional compa...
AbstractWe set out to inverstigate the L2-index theory of Dirac operators on even dimensional open s...
The Atiyah-Singer index theorem is a remarkable result that allows one to compute the space of solut...
International audienceWe give a cohomological formula for the index of a fully elliptic pseudodiffer...
We consider elliptic operators on stratified manifolds with stratification of arbitrary length. Unde...
This thesis by publication is a study of the equivariant index theory of Dirac operators and Callias...
The main result of this paper is a new Atiyah-Singer type cohomological formula for the index of Fre...