Abstract

In this article, we discuss few properties of $L^r$-Henstock-Kurzweil (in short $L^r$-HK) integrable functions, introduced by Paul Musial in \cite{MS}. We re-defined $L^r$-bounded variations. We have proved that $L^r$-Henstock-Kurzweil integrable functions are Denjoy integrable.

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