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[HTML][HTML] Dirichlet-to-Neumann maps on bounded Lipschitz domains
J Behrndt, AFM ter Elst - Journal of differential equations, 2015 - Elsevier
Abstract The Dirichlet-to-Neumann map associated to an elliptic partial differential equation
becomes multivalued when the underlying Dirichlet problem is not uniquely solvable. The …
becomes multivalued when the underlying Dirichlet problem is not uniquely solvable. The …
Self-Adjoint Dirac Operators on Domains in
In this paper, the spectral and scattering properties of a family of self-adjoint Dirac operators
in L^ 2 (Ω; C^ 4) L 2 (Ω; C 4), where Ω ⊂ R^ 3 Ω⊂ R 3 is either a bounded or an unbounded …
in L^ 2 (Ω; C^ 4) L 2 (Ω; C 4), where Ω ⊂ R^ 3 Ω⊂ R 3 is either a bounded or an unbounded …
[HTML][HTML] Scattering matrices and Dirichlet-to-Neumann maps
A general representation formula for the scattering matrix of a scattering system consisting of
two self-adjoint operators in terms of an abstract operator valued Titchmarsh–Weyl m …
two self-adjoint operators in terms of an abstract operator valued Titchmarsh–Weyl m …
[HTML][HTML] Spectral analysis of selfadjoint elliptic differential operators, Dirichlet-to-Neumann maps, and abstract Weyl functions
The spectrum of a selfadjoint second order elliptic differential operator in L 2 (R n) is
described in terms of the limiting behavior of Dirichlet-to-Neumann maps, which arise in a …
described in terms of the limiting behavior of Dirichlet-to-Neumann maps, which arise in a …
Donoghue 𝑚-functions for Singular Sturm–Liouville operators
Let $\dot {A} $ be a densely defined, closed, symmetric operator in the complex, separable
Hilbert space $\mathcal {H} $ with equal deficiency indices and denote by $\mathcal {N} …
Hilbert space $\mathcal {H} $ with equal deficiency indices and denote by $\mathcal {N} …
Sign-indefinite second-order differential operators on finite metric graphs
A Hussein - Reviews in Mathematical Physics, 2014 - World Scientific
The question of self-adjoint realizations of sign-indefinite second-order differential operators
is discussed in terms of a model problem. Operators of the type are generalized to finite, not …
is discussed in terms of a model problem. Operators of the type are generalized to finite, not …
Operator-Valued Nevanlinna–Herglotz Functions, Trace Ideals, and Sergey Naboko's Contributions
F Gesztesy - From Complex Analysis to Operator Theory: A …, 2023 - Springer
After reviewing basic facts on bounded operator-valued Nevanlinna–Herglotz functions, we
point out some of the highlights of Sergey Naboko's results in connection with nontangential …
point out some of the highlights of Sergey Naboko's results in connection with nontangential …
Donoghue-type m-functions for Schrödinger operators with operator-valued potentials
Given a complex, separable Hilbert space H, we consider differential expressions of the type
τ=−(d 2/dx 2) IH+ V (x), with x∈(x 0,∞) for some x 0∈ ℝ, or x∈ ℝ (assuming the limit-point …
τ=−(d 2/dx 2) IH+ V (x), with x∈(x 0,∞) for some x 0∈ ℝ, or x∈ ℝ (assuming the limit-point …
[PDF][PDF] Spectral theory of differential operators on finite metric graphs and on bounded domains
A Hussein - 2013 - openscience.ub.uni-mainz.de
This thesis is devoted to the spectral theory of differential operators on metric graphs and of
indefinite differential operators on bounded domains. It consists of two parts. In the first part …
indefinite differential operators on bounded domains. It consists of two parts. In the first part …
Inverse problems with partial data for elliptic operators on unbounded Lipschitz domains
For a second order formally symmetric elliptic differential expression we show that the
knowledge of the Dirichlet-to-Neumann map or Robin-to-Dirichlet map for suitably many …
knowledge of the Dirichlet-to-Neumann map or Robin-to-Dirichlet map for suitably many …