Add to ORKGWe give a short proof of the duality theorem for the reduced L-P-cohomology of a complete oriented Riemannian manifold
We discuss in some detail the algebraic notion of De Rham cohomology with compact supports for singu...
We relate L q,p-cohomology of bounded geometry Riemannian man-ifolds to a purely metric space notion...
The main result of this paper is that, off of a “fundamental class ” in degree 1, the linearized Leg...
We prove the following version of Poincaré duality for reduced L q,p -cohomology: For any 1<q, p<∞, ...
We prove Poincar'e Duality for L p cohomology, 1 p 1 We study the pairings between L p an...
International audienceThe $L^p$-cohomology in degree 1 of Riemannian homogeneous spaces is computed....
AbstractWe establish the Strong Lp-Hodge decomposition theorem and the Lp-Poincaré inequalities on d...
We investigate the problem of Poincaré duality for $L^{p}$ differential forms on bounded subanalytic...
In this talk I will explain the duality between the deRham cohomology of a manifold M and the compac...
In dieser Dissertation studieren wir die lp-Kohomologie diskreter Gruppen vom Typ FP. ...
In this paper we study the reduced and unreduced $L^{q,p}$-cohomology groups of manifolds of bounded...
Let (M,g) be an open, oriented and incomplete Riemannian manifold of dimension m. Under some general...
Abstract. The Evans-Lu-Weinstein representation (QA, D) for a Lie alge-broid A on a manifold M is st...
We consider a compact, oriented, smooth Riemannian manifold M (with or without boundary) and we supp...
AbstractLet X be a subanalytic compact pseudomanifold. We show a de Rham theorem for L∞ forms on the...
We discuss in some detail the algebraic notion of De Rham cohomology with compact supports for singu...
We relate L q,p-cohomology of bounded geometry Riemannian man-ifolds to a purely metric space notion...
The main result of this paper is that, off of a “fundamental class ” in degree 1, the linearized Leg...
We prove the following version of Poincaré duality for reduced L q,p -cohomology: For any 1<q, p<∞, ...
We prove Poincar'e Duality for L p cohomology, 1 p 1 We study the pairings between L p an...
International audienceThe $L^p$-cohomology in degree 1 of Riemannian homogeneous spaces is computed....
AbstractWe establish the Strong Lp-Hodge decomposition theorem and the Lp-Poincaré inequalities on d...
We investigate the problem of Poincaré duality for $L^{p}$ differential forms on bounded subanalytic...
In this talk I will explain the duality between the deRham cohomology of a manifold M and the compac...
In dieser Dissertation studieren wir die lp-Kohomologie diskreter Gruppen vom Typ FP. ...
In this paper we study the reduced and unreduced $L^{q,p}$-cohomology groups of manifolds of bounded...
Let (M,g) be an open, oriented and incomplete Riemannian manifold of dimension m. Under some general...
Abstract. The Evans-Lu-Weinstein representation (QA, D) for a Lie alge-broid A on a manifold M is st...
We consider a compact, oriented, smooth Riemannian manifold M (with or without boundary) and we supp...
AbstractLet X be a subanalytic compact pseudomanifold. We show a de Rham theorem for L∞ forms on the...
We discuss in some detail the algebraic notion of De Rham cohomology with compact supports for singu...
We relate L q,p-cohomology of bounded geometry Riemannian man-ifolds to a purely metric space notion...
The main result of this paper is that, off of a “fundamental class ” in degree 1, the linearized Leg...