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Listar por autor "Pernecká, Eva"

RiuNet: Repositorio Institucional de la Universidad Politécnica de Valencia

Listar por autor "Pernecká, Eva"

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    Normal functionals on Lipschitz spaces are weak* continuous 
    Aliaga, Ramón J.; Pernecká, Eva (Cambridge University Press, 2022-11)
    [EN] Let Lip0(M) be the space of Lipschitz functions on a complete metric space M that vanish at a base point. We prove that every normal functional in Lip0(M)¿ is weak* continuous; that is, in order to verify weak* ...
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    Supports in Lipschitz-free spaces and applications to extremal structure 
    Aliaga, Ramón J.; Pernecká, Eva; Petitjean, Colin; Procházka, Antonín (Elsevier, 2020-09-01)
    [EN] We show that the class of Lipschitz-free spaces over closed subsets of any complete metric space M is closed under arbitrary intersections, improving upon the previously known finite-diameter case. This allows us to ...