10 citations · 11 across the 6 of their papers we have counts for
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Entropy numbers and box dimension of polynomials and holomorphic functions
Daniel Carando, Carlos D'Andrea, Leodan A. Torres +1
We study entropy numbers and box dimension of (the image of) homogeneous polynomials and holomorphic functions between Banach spaces. First, we see that entropy numbers and box dim…
On sets of extreme functions for Fatou's theorem
Thiago R. Alves, Leonardo Brito, Daniel Carando
Bounded holomorphic functions on the disk have radial limits in almost every direction, as follows from Fatou's theorem. Given a zero-measure set in the torus , we s…
Almost sure-sign convergence of Hardy-type Dirichlet series
Daniel Carando, Andreas Defant, Pablo Sevilla-Peris
Hartman proved in 1939 that the width of the largest possible strip in the complex plane, on which a Dirichlet series is uniformly a.s.-sign convergent (i.e., $…
Diagonal extendible multilinear operators between -spaces
Daniel Carando, Verónica Dimant, Pablo Sevilla-Peris +1
We study extendibility of diagonal multilinear operators from to spaces. We determine the values of and for which every diagonal -linear operator is ex…
Bounded holomorphic functions attaining their norms in the bidual
Daniel Carando, Martin Mazzitelli
Under certain hypotheses on the Banach space , we prove that the set of analytic functions in (the algebra of all holomorphic and uniformly continuous functio…
On the polynomial Lindenstrauss theorem
Daniel Carando, Silvia Lassalle, Martín Mazzitelli
Under certain hypotheses on the Banach space , we show that the set of -homogeneous polynomials from to any dual space, whose Aron-Berner extensions are norm attaining, i…