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Automorphisms of spectral lattices of unbounded positive operators unbounded) self-adjoint operators.
A non-commutative version of Nikishin's theorem algebra, L1(τ) be the space of integrable self-adjoint operators, and S be the space of self-adjoint
To the theory of operator monotone and operator convex functions monotone in the sense of the natural order on the set of positive self-adjoint operators affiliated
On a Trace Formula for Functions of Noncommuting Operators to the case of functions of noncommuting self-adjoint operators. To prove this, we show that, for pairs (A1, B
Implicit iteration method of solving linear equations with approximating right-hand member and approximately specified operator with nonnegative self-adjoint and nonself-adjoint limited operator in Hilbert space. It aims at proving the method
Sherman’s Operator Inequality convex functions, whose arguments are the bounded self-adjoint operators from C* -algebra on a Hilbert
Trace and Commutators of Measurable Operators Affiliated to a Von Neumann Algebra to the trace τ) operators affiliated to a semifinite von Neumann algebra M. For self-adjoint τ
On invertibility of some operator sums, Y ∈ B(H) be self-adjoint operators, X ≥ 0 and X ≤ Y ≤ X. If Y is invertible, then X is also
Von Neumann J-algebras in a space with two symmetries-negative) operators. J-projections in A are characterized. The class of plus-operators that are simultaneously self-adjoint
Automorphisms of spectral lattices of unbounded positive operators unbounded) self-adjoint operators.
Страница 4 из 3426
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