W. Stenger's and M. A. Nudelman's results and resolvent formulas involving compressions
DOI10.1007/S43036-020-00050-0zbMath1481.47035OpenAlexW3012387631WikidataQ124629932 ScholiaQ124629932MaRDI QIDQ782533
Publication date: 27 July 2020
Published in: Advances in Operator Theory (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s43036-020-00050-0
Hilbert spaceNevanlinna functiondilationself-adjoint operatorcompressionextensiongeneralized resolventsymmetric operatordissipative operatorKrein's resolvent formula
Linear symmetric and selfadjoint operators (unbounded) (47B25) Functions whose values are linear operators (operator- and matrix-valued functions, etc., including analytic and meromorphic ones) (47A56) Dilations, extensions, compressions of linear operators (47A20)
Cites Work
- Unnamed Item
- A generalization of Stenger's lemma to maximal dissipative operators
- Unitary colligations in \(\pi _ k\)-spaces, characteristic functions and Shtraus extensions
- On generalized resolvents and \(Q\)-functions of symmetric linear relations (subspaces) in Hilbert space
- Compressions of self-adjoint extensions of a symmetric operator and M.G. Krein's resolvent formula
- Closedness and adjoints of products of operators, and compressions
- Compressions of maximal dissipative and self-adjoint linear relations and of dilations
- Finite-dimensional Self-adjoint Extensions of a Symmetric Operator with Finite Defect and their Compressions
- On the projection of a selfadjoint operator
- Defect subspaces and generalized resolvents of an Hermitian operator in the space \(\Pi_\kappa\)
This page was built for publication: W. Stenger's and M. A. Nudelman's results and resolvent formulas involving compressions
