Click here to close this panel.
G G Gevorkyan1 and K A Navasardyan2
©, 1999 Russian Academy of Sciences, (DoM) and London Mathematical Society, Turpion Ltd
,
,
Citation G G Gevorkyan and K A Navasardyan 1999 Izv. Math. 63 37
DOI 10.1070/IM1999v063n01ABEH000227
32 Total downloads
We prove that if 
and 
then the Walsh series 
has the following property. For any measurable function 
which is finite almost everywhere, there are numbers 
such that the series 
converges to almost everywhere. This assertion complements and strengthens previously known results about universal Walsh series and Walsh null-series.
