Verónica Dimant

collaborators

4 papers

math.FA2026

Composition operators for holomorphic Lipschitz functions

VerÃ³nica Dimant, Luis C. GarcÃa-Lirola, Juan Guerrero-Viu +1

We study composition operators on spaces of holomorphic Lipschitz functions defined on the open unit ball of a complex Banach space. Our approach is based on the linearization of t…

math.CV2025

New insights into Gleason parts for an algebra of holomorphic functions

Daniel Carando, VerÃ³nica Dimant, Jorge TomÃ¡s RodrÃguez

We study the structure of the spectrum of the algebra of uniformly continuous holomorphic functions on the unit ball of $ℓ_{p}$ . Our main focus is the relationship between \emph{G…

math.FA2025

The $p$ -Operator Approximation Property

Javier Alejandro ChÃ¡vez-DomÃnguez, VerÃ³nica Dimant, Daniel Galicer

We study a notion analogous to the $p$ -Approximation Property ( $p$ -AP) for Banach spaces, within the noncommutative context of operator spaces. Referred to as the $p$ -Operator Appr…

math.FA2025

Revisiting Operator $p$ -Compact Mappings

Javier Alejandro ChÃ¡vez-DomÃnguez, VerÃ³nica Dimant, Daniel Galicer

We continue our study of the mapping ideal of operator $p$ -compact maps, previously introduced by the authors. Our approach embraces a more geometric perspective, delving into the…

Composition operators for holomorphic Lipschitz functions

New insights into Gleason parts for an algebra of holomorphic functions

The p-Operator Approximation Property

Revisiting Operator p-Compact Mappings

The $p$ -Operator Approximation Property

Revisiting Operator $p$ -Compact Mappings