In this paper we deal with interval multimeasures. We show some Radon–Nikodým theorems for such multimeasures using multivalued Henstock or Henstock–Kurzweil–Pettis derivatives. We do not use the separability assumption in the results.
Di Piazza, L., Porcello, G. (2015). Radon–Nikodým Theorems for Finitely Additive Multimeasures. ZEITSCHRIFT FUR ANALYSIS UND IHRE ANWENDUNGEN, 34(4), 373-389 [10.4171/ZAA/1545].
Radon–Nikodým Theorems for Finitely Additive Multimeasures
DI PIAZZA, Luisa;PORCELLO, Giovanni
2015-01-01
Abstract
In this paper we deal with interval multimeasures. We show some Radon–Nikodým theorems for such multimeasures using multivalued Henstock or Henstock–Kurzweil–Pettis derivatives. We do not use the separability assumption in the results.
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