activity
20152024
collaborators
Showing math.FAShow all

9 papers · 1 filter

math.FA2024

Fibers and Gleason parts for the maximal ideal space of

Verónica Dimant, Silvia Lassalle, Manuel Maestre

In the early nineties, R. M. Aron, B. Cole, T. Gamelin and W.B. Johnson initiated the study of the maximal ideal space (spectrum) of Banach algebras of holomorphic functions define…

math.FA2021

A look into homomorphisms between uniform algebras over a Hilbert space

Verónica Dimant, Joaquín Singer

We study the vector-valued spectrum which is the set of nonzero algebra homomorphisms from (the algebra…

math.FA2019

Homomorphisms between algebras of holomorphic functions on the infinite polydisk

Verónica Dimant, Joaquín Singer

We study the vector-valued spectrum , that is, the set of non null algebra homomorphisms from to $\mathcal H^\inft…

math.FA2019

The polarization constant of finite dimensional complex spaces is one

Verónica Dimant, Daniel Galicer, Jorge Tomás Rodríguez

The polarization constant of a Banach space is defined as where stands fo…

math.FA2019

Gleason parts for algebras of holomorphic functions on the ball of

Richard M. Aron, Verónica Dimant, Silvia Lassalle +1

For a complex Banach space with open unit ball consider the Banach algebras of bounded scalar-valued holomorphic functions and the subalgebra $\…

math.FA2019

A fibered description of the vector-valued spectrum

Verónica Dimant, Joaquín Singer

For Banach spaces and we study the vector-valued spectrum , that is the set of non null algebra homomorphisms from to $…