Compressions of Self-Adjoint Extensions of a Symmetric Operator and M.G. Krein’s Resolvent Formula

Author:

Dijksma Aad,Langer HeinzORCID

Funder

TU Wien

Publisher

Springer Science and Business Media LLC

Subject

Algebra and Number Theory,Analysis

Reference25 articles.

1. Alpay, D., Bruinsma, P., Dijksma, A., de Snoo, H.S.V.: A Hilbert space associated with a Nevanlinna function. In: Signal processing, scattering and operator theory, and numerical methods, Proceedings international symposium MTNS-89, Vol. III, M.A. Kaashoek, J.H. van Schuppen, and A.C.M.Ran (eds.), Progress in Systems and Control Theory, Birkhäuser, Basel, 115–122 (1990)

2. Azizov, T.Ya., Dijksma, A.: Closedness and adjoints of products of operators, and compressions. Int. Equ. Oper. Theory 74, 259–269 (2012)

3. Azizov, T.Ya., Dijksma, A., Wanjala, G.: Compressions of maximal dissipative and self-adjoint linear relations and of dilations. Linear Algeb. Appl. 439, 771–792 (2013)

4. Azizov, T.Ya., Ćurgus, B., Dijksma, A.: Finite-codimensional compressions of symmetric and self-adjoint linear relations in Krein spaces. Int. Equ. Oper. Theory 86, 71–95 (2016)

5. Azizov, T. Ya, Ćurgus, B., Dijksma, A.: Eigenvalue problems with boundary conditions depending polynomially on the eigenparameter (tentative title), in preparation

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