Katharine Ott

The mixed problem in Lipschitz domains with general decompositions of the boundary

This paper continues the study of the mixed problem for the Laplacian. We consider a bounded Lipschitz domain

The Mixed Problem for the Laplacian in Lipschitz Domains

\Omega\subset \reals^n

The Green function for the mixed problem for the linear Stokes system in domains in the plane

,

The mixed problem for the Lamé system in two dimensions

n\geq2

Counterexamples to the well-posedness of ^{} transmission boundary value problems for the Laplacian

, with boundary that is decomposed as

On the Solvability of the Zaremba Problem in Infinite Sectors and the Invertibility of Associated Singular Integral Operators

\partial\Omega=D\cup N

Mathematics, Live! Contemporary Perspectives on a Life and Career in Mathematics

,

Action of a scattering map on weighted Sobolev spaces in the plane

D

Spectral theory and iterative methods for the Maxwell system in nonsmooth domains

and

Estimates for Brascamp-Lieb forms in

N