•  
  •  
 

Turkish Journal of Mathematics

DOI

10.3906/mat-1010-438

Abstract

The main aim of this paper is to prove that the maximal operator \overset{\sim}{\sigma}^{\ast}f:=\underset{n \in P} \sup\frac{ \sigma _nf }{\log^2 (n+1)} is bounded from the Hardy space H_{1/2} to the space L_{1/2}, where \sigma _nf are Fejér means of bounded Vilenkin-Fourier series.

First Page

308

Last Page

318

Included in

Mathematics Commons

Share

COinS