A look at BMO(phi)(w) through Carleson measures

ELEONOR HARBOURE; OSCAR SALINAS; BEATRIZ VIVIANI

JOURNAL OF FOURIER ANALYSIS AND APPLICATIONS

Springer

Año: 2007 vol. 13 p. 267 - 284

1069-5869

 As Fefferman and Stein showed, there is a tight connection between Carleson measures and BMO functions. In this work we extend this type of results to the more general scope of the BMO´(!) spaces. As a by product a weighted version of the Triebel–Lizorkin space ÿF01;2 is introduced, which turns to be isomorphic to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. Triebel–Lizorkin space ÿF01;2 is introduced, which turns to be isomorphic to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. Triebel–Lizorkin space ÿF01;2 is introduced, which turns to be isomorphic to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. Triebel–Lizorkin space ÿF01;2 is introduced, which turns to be isomorphic to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. work we extend this type of results to the more general scope of the BMO´(!) spaces. As a by product a weighted version of the Triebel–Lizorkin space ÿF01;2 is introduced, which turns to be isomorphic to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. Triebel–Lizorkin space ÿF01;2 is introduced, which turns to be isomorphic to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. Triebel–Lizorkin space ÿF01;2 is introduced, which turns to be isomorphic to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. Triebel–Lizorkin space ÿF01;2 is introduced, which turns to be isomorphic to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. work we extend this type of results to the more general scope of the BMO´(!) spaces. As a by product a weighted version of the Triebel–Lizorkin space ÿF01;2 is introduced, which turns to be isomorphic to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. Triebel–Lizorkin space ÿF01;2 is introduced, which turns to be isomorphic to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. Triebel–Lizorkin space ÿF01;2 is introduced, which turns to be isomorphic to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. Triebel–Lizorkin space ÿF01;2 is introduced, which turns to be isomorphic to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. work we extend this type of results to the more general scope of the BMO´(!) spaces. As a by product a weighted version of the Triebel–Lizorkin space ÿF01;2 is introduced, which turns to be isomorphic to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. Triebel–Lizorkin space ÿF01;2 is introduced, which turns to be isomorphic to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. Triebel–Lizorkin space ÿF01;2 is introduced, which turns to be isomorphic to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. Triebel–Lizorkin space ÿF01;2 is introduced, which turns to be isomorphic to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. between Carleson measures and BMO functions. In this work we extend this type of results to the more general scope of the BMO´(!) spaces. As a by product a weighted version of the Triebel–Lizorkin space ÿF01;2 is introduced, which turns to be isomorphic to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. Triebel–Lizorkin space ÿF01;2 is introduced, which turns to be isomorphic to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. Triebel–Lizorkin space ÿF01;2 is introduced, which turns to be isomorphic to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. Triebel–Lizorkin space ÿF01;2 is introduced, which turns to be isomorphic to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. work we extend this type of results to the more general scope of the BMO´(!) spaces. As a by product a weighted version of the Triebel–Lizorkin space ÿF01;2 is introduced, which turns to be isomorphic to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. Triebel–Lizorkin space ÿF01;2 is introduced, which turns to be isomorphic to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. Triebel–Lizorkin space ÿF01;2 is introduced, which turns to be isomorphic to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. Triebel–Lizorkin space ÿF01;2 is introduced, which turns to be isomorphic to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. work we extend this type of results to the more general scope of the BMO´(!) spaces. As a by product a weighted version of the Triebel–Lizorkin space ÿF01;2 is introduced, which turns to be isomorphic to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. Triebel–Lizorkin space ÿF01;2 is introduced, which turns to be isomorphic to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. Triebel–Lizorkin space ÿF01;2 is introduced, which turns to be isomorphic to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. Triebel–Lizorkin space ÿF01;2 is introduced, which turns to be isomorphic to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. work we extend this type of results to the more general scope of the BMO´(!) spaces. As a by product a weighted version of the Triebel–Lizorkin space ÿF01;2 is introduced, which turns to be isomorphic to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. Triebel–Lizorkin space ÿF01;2 is introduced, which turns to be isomorphic to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. Triebel–Lizorkin space ÿF01;2 is introduced, which turns to be isomorphic to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. Triebel–Lizorkin space ÿF01;2 is introduced, which turns to be isomorphic to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. between Carleson measures and BMO functions. In this work we extend this type of results to the more general scope of the BMO´(!) spaces. As a by product a weighted version of the Triebel–Lizorkin space ÿF01;2 is introduced, which turns to be isomorphic to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. Triebel–Lizorkin space ÿF01;2 is introduced, which turns to be isomorphic to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. Triebel–Lizorkin space ÿF01;2 is introduced, which turns to be isomorphic to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. Triebel–Lizorkin space ÿF01;2 is introduced, which turns to be isomorphic to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. work we extend this type of results to the more general scope of the BMO´(!) spaces. As a by product a weighted version of the Triebel–Lizorkin space ÿF01;2 is introduced, which turns to be isomorphic to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. Triebel–Lizorkin space ÿF01;2 is introduced, which turns to be isomorphic to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. Triebel–Lizorkin space ÿF01;2 is introduced, which turns to be isomorphic to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. Triebel–Lizorkin space ÿF01;2 is introduced, which turns to be isomorphic to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. work we extend this type of results to the more general scope of the BMO´(!) spaces. As a by product a weighted version of the Triebel–Lizorkin space ÿF01;2 is introduced, which turns to be isomorphic to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. Triebel–Lizorkin space ÿF01;2 is introduced, which turns to be isomorphic to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. Triebel–Lizorkin space ÿF01;2 is introduced, which turns to be isomorphic to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. Triebel–Lizorkin space ÿF01;2 is introduced, which turns to be isomorphic to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. work we extend this type of results to the more general scope of the BMO´(!) spaces. As a by product a weighted version of the Triebel–Lizorkin space ÿF01;2 is introduced, which turns to be isomorphic to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case. to BMO(!) as in the unweighted case.