On a question of A. E. Nussbaum on measurability of families of closed linear operators in a Hilbert space
From MaRDI portal
Publication:1760330
DOI10.1007/s11856-011-0120-7zbMath1258.47032arXiv1002.2733OpenAlexW1972245966MaRDI QIDQ1760330
Alexander Gomilko, Yu. V. Tomilov, Pheodor A. Sukochev, Friedrich Gesztesy
Publication date: 13 November 2012
Published in: Israel Journal of Mathematics (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1002.2733
Related Items
On reduction theory and Brown measure for closed unbounded operators, Reduction by symmetries in singular quantum-mechanical problems: General scheme and application to Aharonov-Bohm model, Direct integrals of strongly continuous operator semigroups, The translation invariant massive Nelson model: II. The continuous spectrum below the two-Boson threshold, The index formula and the spectral shift function for relatively trace class perturbations, Everything is possible for the domain intersection dom \(T \cap\) dom \(T^\ast\)
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Compact and finite rank perturbations of closed linear operators and relations in Hilbert spaces
- Decomposable operators in continuous fields of Hilbert spaces
- Applications of a commutation formula
- Direct integral decomposition of spectral operators
- A canonical decomposition for linear operators and linear relations
- Reduction theory for unbounded closed operators in Hilbert space
- A spectral theory for direct integrals of operators
- On rings of operators. Reduction theory
- Unitary representation of locally compact groups. I
- On Sums and Products of Unbounded Operators in Hilbert Space
- Projection orthogonale sur le graphe d’une relation linéaire fermé
- Unbounded Operator Algebras
- On a Functional Calculus for Decomposable Operators and Applications to Normal, Operator-Valued Functions
- On An Amalgam of Abelian Groups
- Floquet theory for partial differential equations
