Let Ω ⊂ Rn be a bounded, connected domain, with b + 1 boundary components, ∂Ω = Γ0∪...∪Γb. Say O0,...,Ob are the connected components of Rn\nΩ, O0 being the unbounded component, and Γj = ∂Oj . If b > 0, pick yj ∊ Oj ; 1 ≤ j ≤ b, and set (1.1) gj(x) :=x - yj/|x - y|n, x 2 Rn \ {yj}
This paper is concerned with a maximum principle for subsolutions, in the class W^{2,p}_loc, of seco...
International audienceThis paper concerns Hodge-Dirac operators D = d + δ acting in L p (Ω, Λ) where...
We define self-adjoint extensions of the Hodge Laplacian on Lipschitz domains in Riemannian manifold...
Let Ω ⊂ Rn be a bounded, connected domain, with b + 1 boundary components, ∂Ω = Γ0∪...∪Γb. Say O0,....
In this note, for Lipschitz domains Ω ⊂ Rn, I propose to show the boundedness of the trace operator ...
We prove a Hardy-Sobolev-Maz’ya inequality for arbitrary domains Ω ⊂ R^N with a constant depending o...
We prove a Hardy-Sobolev-Maz’ya inequality for arbitrary domains Ω ⊂ R^N with a constant depending o...
. We investigate the solvability of the Ambrosetti-Prodi problem for the p-Laplace operator $Delta_...
This paper is concerned with a maximum principle for subsolutions, in the class W^{2,p}_loc, of seco...
Necessary and Sufficient conditions for Existence of Solutions of a Divergence-type Variational Prob...
Let X =(X1,..., Xm) be a set of Hormander vector fields in Rn, where any Xj is homogeneous of degree...
Let X =(X1,..., Xm) be a set of Hormander vector fields in Rn, where any Xj is homogeneous of degree...
This paper is concerned with a maximum principle for subsolutions, in the class W^{2,p}_loc, of seco...
This paper is concerned with a maximum principle for subsolutions, in the class W^{2,p}_loc, of seco...
7 pagesInternational audienceIn a three dimensional bounded possibly multiply-connected domain, we p...
This paper is concerned with a maximum principle for subsolutions, in the class W^{2,p}_loc, of seco...
International audienceThis paper concerns Hodge-Dirac operators D = d + δ acting in L p (Ω, Λ) where...
We define self-adjoint extensions of the Hodge Laplacian on Lipschitz domains in Riemannian manifold...
Let Ω ⊂ Rn be a bounded, connected domain, with b + 1 boundary components, ∂Ω = Γ0∪...∪Γb. Say O0,....
In this note, for Lipschitz domains Ω ⊂ Rn, I propose to show the boundedness of the trace operator ...
We prove a Hardy-Sobolev-Maz’ya inequality for arbitrary domains Ω ⊂ R^N with a constant depending o...
We prove a Hardy-Sobolev-Maz’ya inequality for arbitrary domains Ω ⊂ R^N with a constant depending o...
. We investigate the solvability of the Ambrosetti-Prodi problem for the p-Laplace operator $Delta_...
This paper is concerned with a maximum principle for subsolutions, in the class W^{2,p}_loc, of seco...
Necessary and Sufficient conditions for Existence of Solutions of a Divergence-type Variational Prob...
Let X =(X1,..., Xm) be a set of Hormander vector fields in Rn, where any Xj is homogeneous of degree...
Let X =(X1,..., Xm) be a set of Hormander vector fields in Rn, where any Xj is homogeneous of degree...
This paper is concerned with a maximum principle for subsolutions, in the class W^{2,p}_loc, of seco...
This paper is concerned with a maximum principle for subsolutions, in the class W^{2,p}_loc, of seco...
7 pagesInternational audienceIn a three dimensional bounded possibly multiply-connected domain, we p...
This paper is concerned with a maximum principle for subsolutions, in the class W^{2,p}_loc, of seco...
International audienceThis paper concerns Hodge-Dirac operators D = d + δ acting in L p (Ω, Λ) where...
We define self-adjoint extensions of the Hodge Laplacian on Lipschitz domains in Riemannian manifold...