Results 51 to 60 of about 4,647,140 (179)
Injective von Neumann algebras
, 1974 Injective von Neumann algebras are defined, and a characterization of them as complemented subspaces of L ( H ) \mathcal {L}(H) is given. Several examples and applications are discussed.
Richard I. Loebl
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Topological Algebras of Measurable and Locally Measurable Operators
Современная математика: Фундаментальные направления, 2016 In this paper, we review the results on topological ∗-algebras S(M), S(M,τ), and LS(M) of measurable, τ -measurable, and locally measurable operators a liated with the von Neumann algebra M.
M. A. Muratov, V. I. Chilin
doaj
Characterizing ξ-Lie Multiplicative Isomorphisms on Von Neumann Algebras
Abstract and Applied Analysis, 2014 Let ℳ and 𝒩 be von Neumann algebras without central summands of type I1. Assume that ξ∈ℂ with ξ≠1. In this paper, all maps Φ:ℳ→𝒩 satisfying ΦAB-ξBA=ΦAΦB-ξΦBΦ(A) are characterized.
Yamin Song, Jinchuan Hou, Xiaofei Qi
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Is There Intersectional Labor Market Discrimination?
Industrial Relations: A Journal of Economy and Society, EarlyView.ABSTRACT We test for intersectional labor market discrimination across five dimensions: gender, race, ethnicity, sexual orientation, and disability. Specifically, we test for “amplifying intersectionality”—negative interactions between the effects of marginalized identities that make wage penalties greater than additive.
Joanne Song McLaughlin, David Neumark
wiley +1 more source
A spectral analysis extension to DEMATEL for strategic leverage points identification
International Transactions in Operational Research, EarlyView.Abstract Efforts to intervene in complex systems often emphasize influential factors, yet system behavior is equally shaped by the relationships among them. Methods such as Decision‐Making Trial and Evaluation Laboratory (DEMATEL) map causal structures but remain descriptive and do not identify which relationships provide the greatest leverage for ...
Pavlos Delias, Kerasia Kalkitsa
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Correspondences of von Neumann algebras. [PDF]
, 1996 In the early 1980's, Alain Connes introduced a morphism between von Neumann algebras in order to define a property formerly defined only for groups and extending Kazhdan's property T. This morphism is called a correspondence. Let ${\cal M}$ and ${\cal N}$
Rochon, Céline.
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Clinical and Translational Discovery, Volume 6, Issue 6, December 2026.Abstract Background Personalized neoantigen vaccine design for glioma requires the integration of mutation‐derived peptide evidence, molecular properties, HLA coverage and finite manufacturing capacity. TAMAVAQ/Q‐TAMAVAQ combines quantum‐geometric descriptor representation with graph transport and auditable peptide‐panel assembly.
Ioannis Grigoriadis
wiley +1 more source
Reflexivity of Murray-von Neumann algebras
, 2016 A Murray-von Neumann algebra Af (R) is the algebra of operators affiliated with a finite von Neumann algebra R. Such an algebra contains both bounded and unbounded operators on a Hilbert space.
Liu, Zhe, Zhe Liu
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Decomposable approximations of nuclear C*-algebras [PDF]
, 2012 We show that nuclear <i>C</i><sup>*</sup>-algebras have a refined version of the completely positive approximation property, in which the maps that approximately factorize through finite dimensional algebras are convex ...
Kirchberg, E., White, S., Hirshberg, I.
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A bicategorical approach to Morita equivalence for von Neumann algebras [PDF]
, 2003 We relate Morita equivalence for von Neumann algebras to the ``Connes fusion'' tensor product between correspondences. In the purely algebraic setting, it is well known that rings are Morita equivalent if and only if they are equivalent objects in a ...
Brouwer, R.M. (Rachel), R. M. Brouwer
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