Results 41 to 50 of about 1,325 (162)
Open partial isometries and positivity in operator spaces [PDF]
, 2007 We study positivity in C*-modules and operator spaces using open tripotents, and an ordered version of the `noncommutative Shilov boundary'. Because of their independent interest, we also systematically study open tripotents and their properties.Comment:
Blecher, David P., Neal, Matthew
core +2 more sources
Journal of Function Spaces and Applications, 2013 Let Hn be the set of n×n complex Hermitian matrices and 𝒫n (resp., 𝒯n) be the set of all idempotent (resp., tripotent) matrices in Hn. In l-partite quantum system Hm1Tml=⊗1lHmi, ⊗1l𝒫mi (resp., ⊗1l𝒯mi) denotes the set of all decomposable elements ⊗1lAi ...
Jinli Xu, Baodong Zheng, Hongmei Yao
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Proper holomorphic maps between bounded symmetric domains revisited
, 2014 We prove that a proper holomorphic map between two bounded symmetric domains of the same dimension, one of them being irreducible, is a biholomorphism.
Bharali, Gautam +1 more
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Journal of Taibah University for Science, 2019 We completely characterize up to an isomorphism those rings whose elements satisfy the equations $ x^4=x $ or $ x^4=-x $ . Specifically, it is proved that a ring is weakly quadratent if, and only if, it is isomorphic to either K, $ \mathbb {Z}_3 ...
Peter V. Danchev
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Tripotential differentiation of adherently expandable neural stem (NS) cells.
PLoS ONE, 2007 BackgroundA recent study has shown that pure neural stem cells can be derived from embryonic stem (ES) cells and primary brain tissue. In the presence of fibroblast growth factor 2 (FGF2) and epidermal growth factor (EGF), this population can be ...
Tamara Glaser +3 more
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Holomorphic isometries from the unit ball into symmetric domains
, 2017 We construct isometric holomorphic embeddings of the unit ball into higher rank symmetric domains, first discovered by Mok, in an explicit way using Jordan triple systems, and prove uniqueness results for all domains, including the exceptional domains of
Upmeier, Harald +2 more
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Generalizing Semi-n-Potent Rings
Қарағанды университетінің хабаршысы. Математика сериясыThe present article deals with the problem of characterizing a widely large class of associative and possibly non-commutative rings. So, we define and explore the class of rings R for which each element in R is a sum of a tripotent element from R and an
A. Javan, A. Moussavi, P. Danchev
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On the manifold of tripotents in JB∗-triples
Journal of Mathematical Analysis and Applications, 2005 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Isidro, José M., Stachó, László L.
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Dye’s theorem for tripotents in von Neumann algebras and JBW$$^*$$-triples [PDF]
Banach Journal of Mathematical Analysis, 2021 We study morphisms of the generalized quantum logic of tripotents in JBW*-triples and von Neumann algebras. Especially, we establish generalization of celebrated Dye's theorem on orthoisomorphisms between von Neumann lattices to this new context. We show one-to-one correspondence between maps on tripotents preserving orthogonality, orthogonal suprema ...
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