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Listar por autor "Carando, Daniel"

Mostrando ítems 1-10 de 10

Almost sure-sign convergence of Hardy-type Dirichlet series

Carando, Daniel; Defant, A.; Sevilla Peris, Pablo (Springer-Verlag, 2018)

[EN] 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., converges uniformly for almost all sequences of signs ...
BOHR'S ABSOLUTE CONVERGENCE PROBLEM FOR Hp-DIRICHLET SERIES IN BANACH SPACES

Carando, Daniel; Defant, Andreas; Sevilla Peris, Pablo (Mathematical Sciences Publishers (MSP), 2014)

[EN] The Bohr–Bohnenblust–Hille theorem states that the width of the strip in the complex plane on which an ordinary Dirichlet series P n ann −s converges uniformly but not absolutely is less than or equal to 1 2 , ...
Cluster values for algebras of analytic functions

Carando, Daniel; Galicer, Daniel; Muro, Santiago; Sevilla Peris, Pablo (Elsevier, 2018-04)

[EN] The Cluster Value Theorem is known for being a weak version of the classical Corona Theorem. Given a Banach space X, we study the Cluster Value Problem for the ball algebra A(u)(B-X), the Banach algebra of all uniformly ...
Corrigendum to Cluster values for algebras of analytic functions

Carando, Daniel; Galicer, Daniel; Muro, Santiago; Sevilla Peris, Pablo (Elsevier, 2018-04)

[EN] While the article was in publication process, we found a mistake in a key tool for the proof one of the main results. As a consequence, our result on the ball A(u)(B-X) algebra remains open. For the algebra H-b(X) we ...
Decoupling inequalities with exponential constants

Carando, Daniel; Marceca, Felipe; Sevilla Peris, Pablo (Springer-Verlag, 2022-06-25)

[EN] Decoupling inequalities disentangle complex dependence structures of random objects so that they can be analyzed by means of standard tools from the theory of independent random variables. We study decoupling inequalities ...
Hausdorff-Young-type inequalities for vector-valued Dirichlet series

Carando, Daniel; Marceca, Felipe; Sevilla Peris, Pablo (American Mathematical Society, 2020-08)

[EN] We study Hausdorff-Young-type inequalities for vector-valued Dirichlet series which allow us to compare the norm of a Dirichlet series in the Hardy space H-p(X) with the q-norm of its coefficients. In order to obtain ...
Limit orders and multilinear forms on l(p) spaces

Carando, Daniel; Dimant, Veronica; Sevilla Peris, Pablo (European Mathematical Society Publishing House, 2006-06)

[EN] Since the concept of limit order is a useful tool to study operator ideals, we propose an analogous definition for ideals of multilinear forms. From the limit orders of some special ideals (of nuclear, integral, ...
Some polynomial versions of cotype and applications

Carando, Daniel; Defant, A.; Sevilla Peris, Pablo (Elsevier, 2016)

[EN] We introduce non-linear versions of the classical cotype of Banach spaces. We show that spaces with l.u.st. and cotype, and spaces having Fourier cotype enjoy our non-linear cotype. We apply these concepts to get ...
Spectra of weighted algebras of holomorphic functions

Carando, Daniel; Sevilla Peris, Pablo (Springer-Verlag, 2009)

[EN] We consider weighted algebras of holomorphic functions on a Banach space. We determine conditions on a family of weights that assure that the corresponding weighted space is an algebra or has polynomial Schauder ...
THE BOHNENBLUST-HILLE INEQUALITY COMBINED WITH AN INEQUALITY OF HELSON

Carando, Daniel; Defant, Andreas; Sevilla Peris, Pablo (American Mathematical Society, 2015-12)

We give a variant of the Bohenblust-Hille inequality which, for certain families of polynomials, leads to constants with polynomial growth in the degree.