activity
20122024
most citedA Kaplansky Theorem for JB*-triples

5 citations · 7 across the 4 of their papers we have counts for

collaborators

5 papers

math.OA2024★ 5 cited

A Kaplansky Theorem for JB*-triples

Francisco J. Fernández-Polo, Jorge J. Garcés, Antonio M. Peralta

Let be a non-necessarily continuous triple homomorphism from a (complex) JB-triple (respectively, a (real) JB-triple) to a normed Jordan triple. The foll…

math.FA2019★ 2 cited

Relatively weakly open convex combinations of slices and scattered C-Algebras

Becerra Guerrero J., Fernández-Polo F. J

We prove that given a locally compact Hausdorff space, , and a compact C-algebra, , the C-algebra satisfies that every convex combinatio…

math.OA2016

Weak-local triple derivations on C*-algebras and JB*-triples

M. J. Burgos, J. C. Cabello, A. M. Peralta

We prove that every weak-local triple derivation on a JB-triple (i.e. a linear map such that for each and each , there exists a triple deriva…

math.OA2013

Local triple derivations on real C*-algebras and JB*-triples

Francisco J. Fernández-Polo, Alexis Molino, Antonio M. Peralta

We study when a local triple derivation on a real JB*-triple is a triple derivation. We find an example of a (real linear) local triple derivation on a rank-one Cartan factor of ty…

math.OA2012

A Kadec-Pelczyński dichotomy-type theorem for preduals of JBW*-algebras

Francisco J. FernÁndez-Polo, Antonio M. Peralta, MarÍa Isabel RamÍrez

We prove a Kadec-Pelczyński dichotomy-type theorem for bounded sequences in the predual of a JBW*-algebra, showing that for each bounded sequence in the predual of a JBW$^*…