Wavelet expansions for BMO(phi)(w) functions

ELEONOR HARBOURE; OSCAR SALINAS; BEATRIZ VIVIANI

MATHEMATISCHE NACHRICHTEN

Wiley

Año: 2006

0025-584X

 We give necessary and sufficient conditions on the wavelets coefficients of a function for being a member of some BMO´(w) space. We achieve this characterization for a wide variety of wavelet systems. variety of wavelet systems. variety of wavelet systems. variety of wavelet systems. variety of wavelet systems. for being a member of some BMO´(w) space. We achieve this characterization for a wide variety of wavelet systems. variety of wavelet systems. variety of wavelet systems. variety of wavelet systems. variety of wavelet systems. for being a member of some BMO´(w) space. We achieve this characterization for a wide variety of wavelet systems. variety of wavelet systems. variety of wavelet systems. variety of wavelet systems. variety of wavelet systems. for being a member of some BMO´(w) space. We achieve this characterization for a wide variety of wavelet systems. variety of wavelet systems. variety of wavelet systems. variety of wavelet systems. variety of wavelet systems. for being a member of some BMO´(w) space. We achieve this characterization for a wide variety of wavelet systems. variety of wavelet systems. variety of wavelet systems. variety of wavelet systems. variety of wavelet systems. We give necessary and sufficient conditions on the wavelets coefficients of a function for being a member of some BMO´(w) space. We achieve this characterization for a wide variety of wavelet systems. variety of wavelet systems. variety of wavelet systems. variety of wavelet systems. variety of wavelet systems. BMO´(w) space. We achieve this characterization for a wide variety of wavelet systems.