On the permutability of self-adjoint operators
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Publication:2653715
DOI10.2307/1969674zbMath0065.10401OpenAlexW2321123550MaRDI QIDQ2653715
A. Edward Nussbaum, Allen Devinatz, Johann von Neumann
Publication date: 1955
Published in: Annals of Mathematics. Second Series (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.2307/1969674
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Generalizations of Kaplansky's Theorem Involving Unbounded Linear Operators ⋮ Intensive Observables in Quantum Theory ⋮ Certain properties involving the unbounded operators \(p(T)\), \(TT^\ast\), and \(T^\ast T\); and some applications to powers and \textit{nth} roots of unbounded operators ⋮ John von Neumann 1903-1957 ⋮ A Commutativity Theorem for Unbounded Operators in Hilbert Space ⋮ Unbounded products of operators and connections to Dirac-type operators ⋮ Commutativity up to a factor for bounded and unbounded operators ⋮ Maximality of linear operators ⋮ Logarithmic submajorisation and order-preserving linear isometries ⋮ A criterion for the normality of unbounded operators and applications to self-adjointness
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