Results 201 to 210 of about 3,060 (235)
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Noncommutative Probability on von Neumann Algebras
Journal of Mathematical Physics, 1972We generalize ordinary probability theory to those von Neumann algebras A, for which Dye's generalized version of the Radon-Nikodym theorem holds. This includes the classical case in which A is an Abelian von Neumann algebra generated by an observable or complete set of commuting observables.
Gudder, S., Marchand, J.-P.
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The Haagerup Invariant for Von Neumann Algebras
American Journal of Mathematics, 1995This fascinating paper is concerned with approximation properties for operator spaces. The paper describes five approximation constants \(\Lambda(X)\), \(\Lambda_1(X)\), \(\Lambda_2(X)\), \(\Lambda_3(X)\) and \(\Lambda_4(X)\) associated with each operator space \(X\). The first coincides with the Haagerup invariant of a \(W^*\)-algebra \(M\) when \(X\)
Sinclair, Allan M., Smith, Roger R.
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Compact Derivations on Von Neumann Algebras
Canadian Mathematical Bulletin, 1981AbstractIf is a von Neumann algebra that thas no nonzero finite discrete central projection, then there is no nontrivial compact derivation of into itself.
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Logarithmic submajorizations inequalities for operators in a finite von Neumann algebra
Journal of Mathematical Analysis and Applications, 2022Yazhou Han
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Ergodic Theorems in Von Neumann Algebras
1984Individual ergodic theorems in a von Neumann algebra setting were first proved by \textit{E. C. Lance} [Invent. Math. 37, 201-214 (1976; Zbl 0338.46054)]. If \(\alpha\) is an automorphism of a von Neumann algebra M and there exists a faithful normal \(\alpha\)-invariant state then \[ n^{-1}\sum^{n-1}_{i=0}\alpha^ i(a)=S_ n(a) \] converges almost ...
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Normalcy in Von Neumann Algebras
Proceedings of the London Mathematical Society, 1973openaire +1 more source
Finite von Neumann Algebra Factors with Property Γ
Journal of Functional Analysis, 2001Erik Christensen
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Drazin inversion in the von Neumann algebra generated by two orthogonal projections
Journal of Mathematical Analysis and Applications, 2009A Böttcher, I M Spitkovsky
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Derivations on the algebra of measurable operators affiliated with a type I von Neumann algebra
Siberian Advances in Mathematics, 2008Karimbergen Kudaybergenov +2 more
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