Abstract
In this paper we prove a uniform boundedness theorem and use it to show that if $fg$ is non-absolutely integrable on an interval in Euclidean space for each non-absolute integrable function $f$, then $g$ is almost everywhere a function of strongly bounded variation on $E$.
Citation
Lee Tuo-Yeong. "Multipliers for Some Non-Absolute Integrals in Euclidean Spaces." Real Anal. Exchange 24 (1) 149 - 160, 1998/1999.
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