Abstract
It is known that the family of all derivatives (from into ) whose product with every continuous function is a derivative is the same as the family of all locally summable derivatives such that
for each . In this paper we prove an analogous theorem in multidimensional case.
Citation
Aleksander Maliszewski. "PRODUCTS OF DERIVATIVES OF INTERVAL FUNCTIONS WITH CONTINUOUS FUNCTIONS." Real Anal. Exchange 18 (2) 590 - 598, 1992/1993. https://doi.org/10.2307/44152309
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