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Resumen de On functions of integrable mean oscillation

Óscar Blasco de la Cruz Árbol académico, Antonio Pérez

  • Given we denote by the modulus of mean oscillation given by where is an arc of , stands for the normalized length of , and . Similarly we denote by the modulus of harmonic oscillation given by where and stand for the Poisson kernel and the Poisson integral of respectively.

    It is shown that, for each , there exists such that


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