activity
19982005
most citedA Continuous Field of C*-algebras and the Tangent Groupoid for Manifolds with Boundary

1 citations · 2 across the 3 of their papers we have counts for

collaborators

8 papers

math.FA20051 cited

A Continuous Field of C*-algebras and the Tangent Groupoid for Manifolds with Boundary

Johannes Aastrup, Ryszard Nest, Elmar Schrohe

For a smooth manifold with boundary we construct a semigroupoid and a continuous field of C*-algebras which extend Connes' construction of the tangent groupoid. We show the asympto…

math.AP2003

Traces and Quasi-traces on the Boutet de Monvel Algebra

Gerd Grubb, Elmar Schrohe

We construct an analogue of Kontsevich and Vishik's canonical trace for a class of pseudodifferential boundary value problems in Boutet de Monvel's calculus on compact manifolds wi…

math.AP20021 cited

The Resolvent of Closed Extensions of Cone Differential Operators

Elmar Schrohe, Joerg Seiler

We study closed extensions A of an elliptic differential operator on a manifold with conical singularities, acting as an unbounded operator on a weighted L_p-space. Under suitable…

math.AP2002

Differential Operators on Conic Manifolds: Maximal Regularity and Parabolic Equations

S. Coriasco, E. Schrohe, J. Seiler

We study an elliptic differential operator A on a manifold with conic points. Assuming A to be defined on the smooth functions supported away from the singularities, we first addre…

math.OA2001

C*-Structure and K-Theory of Boutet de Monvel's Algebra

S. T. Melo, R. Nest, E. Schrohe

We consider the norm closure of the algebra of all operators of order and class zero in Boutet de Monvel's calculus on a manifold with boundary . We first describe the i…

math.AP2001

Trace Expansions and the Noncommutative Residue for Manifolds with Boundary

Gerd Grubb, Elmar Schrohe

For a pseudodifferential boundary operator A of integer order νand class zero (in the Boutet de Monvel calculus) on a compact n-dimensional manifold with boundary, we consider the…