most citedA survey on local and 2-local derivations on C*- and von Neuman algebras

1 citations · 2 across the 7 of their papers we have counts for

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math.OA2014

Bilocal *-automorphisms of B(H) satisfying the 3-local property

Ahlem Ben Ali Essaleh, Mohsen Niazi, Antonio M. Peralta

We prove that, for a complex Hilbert space with dimension bigger or equal than three, every linear mapping satisfying the 3-local property is a -monomorph…

math.OA2014

Cebysev subspaces of JBW*-triples

Fatmah B. Jamjoom, Antonio M. Peralta, Akhlaq A. Siddiqui +1

We describe the one-dimensional Čebyšëv subspaces of a JBW-triple by showing that for a non-zero element in , is a Čebyšëv subspace of if, and onl…

math.OA2014

Weak-local derivations and homomorphisms on C*-algebras

Ahlem Ben Ali Essaleh, Antonio M. Peralta, María Isabel Ramírez

We prove that every weak-local derivation on a C-algebra is continuous, and the same conclusion remains valid for weak-local derivations on von Neumann algebras. We further…

math.OA2014★ 1 cited

A survey on local and 2-local derivations on C*- and von Neuman algebras

Shavkat Ayupov, Karimbergen Kudaybergenov, Antonio M. Peralta

We survey the results on local and 2-local derivations on C*-algebras, von Neumann algebras and JB*-triples.

math.OA2014★ 1 cited

Perturbation of -copies in Preduals of JBW-triples

Antonio M. Peralta, Hermann Pfitzner

Two normal functionals on a JBW-triple are known to be orthogonal if and only if they are -orthogonal (meaning that they span an isometric copy of ). This is show…

math.OA2014

A Kowalski-Słodkowski theorem for 2-local -homomorphisms on von Neumann algebras

María Burgos, Francisco J. Fernández-Polo, Jorge J. Garcés +1

It is established that every (not necessarily linear) 2-local -homomorphism from a von Neumann algebra into a C-algebra is linear and a -homomorphism. In the setting of…