Denjoy vs Kurzweil-Henstock integration in \(\mathbb R^m\) (Q2433613)

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Denjoy vs Kurzweil-Henstock integration in \(\mathbb R^m\)
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    Denjoy vs Kurzweil-Henstock integration in \(\mathbb R^m\) (English)
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    2 November 2006
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    The authors prove that a function on a compact interval in \(R^n\) is Denjoy integrable with primitive \(F\) if and only if it is Kurzweil-Henstock integrable with indefinite integral \(F\).
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