7 citations · 12 across the 7 of their papers we have counts for
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Generalized Robin Boundary Conditions, Robin-to-Dirichlet Maps, and Krein-Type Resolvent Formulas for Schrödinger Operators on Bounded Lipschitz Domains
Fritz Gesztesy, Marius Mitrea
We study generalized Robin boundary conditions, Robin-to-Dirichlet maps, and Krein-type resolvent formulas for Schrödinger operators on bounded Lipschitz domains in , $n\ge…
Robin-to-Robin Maps and Krein-Type Resolvent Formulas for Schrödinger Operators on Bounded Lipschitz Domains
Fritz Gesztesy, Marius Mitrea
We study Robin-to-Robin maps, and Krein-type resolvent formulas for Schrödinger operators on bounded Lipschitz domains in , , with generalized Robin boundary condit…
The Dirichlet problem in Lipschitz domains for higher order elliptic systems with rough coefficients
Vladimir Maz'ya, Marius Mitrea, Tatyana Shaposhnikova
We study the Dirichlet problem in Lipschitz domains and with boundary data in Besov spaces, for divergence form strongly elliptic systems of arbitrary order, with bounded, complex-…
The Dirichlet problem in Lipschitz domains with boundary data in Besov spaces for higher order elliptic systems with rough coefficients
Vladimir Maz'ya, Marius Mitrea, Tatyana Shaposhnikova
We settle the issue of well-posedness for the Dirichlet problem for a higher order elliptic system with complex-valued, bounded, measurable coefficients in a…
Lipschitz domains, domains with corners and the Hodge Laplacian
Marius Mitrea, Michael Taylor, Andras Vasy
We define self-adjoint extensions of the Hodge Laplacian on Lipschitz domains in Riemannian manifolds, corresponding to either the absolute or the relative boundary condition, and…