An inertial manifold and the principle of spatial averaging.

Kwean, Hyukjin

Displaying similar documents to “An inertial manifold and the principle of spatial averaging.”

Ahlfors theorems for differential forms.

Martio, O., Miklyukov, V.M., Vuorinen, M. (2010)

Abstract and Applied Analysis

Similarity:

The Hodge laplacian on manifolds with boundary

Pierre Guerini, Alessandro Savo (2002-2003)

Séminaire de théorie spectrale et géométrie

Similarity:

Boundary value problems and layer potentials on manifolds with cylindrical ends

Marius Mitrea, Victor Nistor (2007)

Czechoslovak Mathematical Journal

Similarity:

We study the method of layer potentials for manifolds with boundary and cylindrical ends. The fact that the boundary is non-compact prevents us from using the standard characterization of Fredholm or compact pseudo-differential operators between Sobolev spaces, as, for example, in the works of Fabes-Jodeit-Lewis and Kral-Wedland . We first study the layer potentials depending on a parameter on compact manifolds. This then yields the invertibility of the relevant boundary integral operators...