Mar'ia J. Gonz'alez

collaborators

3 papers

math.AP2024

$ε$ -Approximability and Quantitative Fatou Property on Lipschitz-graph domains for a class of non-harmonic functions

Tomasz Adamowicz, María J. González, Marcin Gryszówka

We study the class of functions on Lipschitz-graph domains satisfying a differential-oscillation condition and show that such functions are $ε$ -approximable. As a consequence we ob…

math.FA2024

Minimal commutant and double commutant property for analytic Toeplitz operators

María José González, Fernando León-Saavedra

In this paper we study the minimality of the commutant of an analytic Toeplitz operator $M_{φ}$ , when $M_{φ}$ is defined on the Hardy space $H^{2} (D)$ and $φ\in H^\infty(\mathbb…

math.CV2023

Hardy spaces and quasiregular mappings

Tomasz Adamowicz, María J. González

We study Hardy spaces $H^{p}$ , $0 < p < \infty$ for quasiregular mappings on the unit ball $B$ in $R^{n}$ which satisfy appropriate growth and multiplicity conditions. U…

ε-Approximability and Quantitative Fatou Property on Lipschitz-graph domains for a class of non-harmonic functions

Minimal commutant and double commutant property for analytic Toeplitz operators

Hardy spaces and quasiregular mappings

$ε$ -Approximability and Quantitative Fatou Property on Lipschitz-graph domains for a class of non-harmonic functions