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© 2019 London Mathematical Society We study the distance in the Zygmund class (Formula presented.) to the subspace (Formula presented.) of functions with distributional derivative with bounded mean oscillation. In particular, we describe the closure of (Formula presented.) in the Zygmund seminorm. We also generalise this result to Zygmund measures on (Formula presented.). Finally, we apply the techniques developed in the article to characterise the closure of the subspace of functions in (Formula presented.) that are also in the classical Sobolev space (Formula presented.), for (Formula presented.).
Idioma original | Anglès |
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Revista | Journal of the London Mathematical Society |
DOIs | |
Estat de la publicació | Publicada - 1 de gen. 2019 |
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Aspectos probabilísticos y geométricos de la teoría de funciones
Nicolau Nos, A. (PI), Gonzalez Llorente, J. (Investigador/a Principal 2), Arroyo Garcia, A. R. (Col.laborador/a), Donaire Benito, J. J. (Investigador/a), González Fuentes, M. J. (Investigador/a), Levi, M. (Investigador/a), Soler Gibert, O. (Col.laborador/a), Limani, A. (Col.laborador/a) & Macia Medina, V. J. (Col.laborador/a)
Ministerio de Economía y Competitividad (MINECO)
1/01/18 → 30/09/22
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