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- W2019870888 abstract "For a stochastic integral with respect to an $L^0 $-valued random measure $theta $ in the sense of Bichteler and Jacod, whose integrand from $L^{1,0} (theta )$ depends measurably on a parameter in a measurable space, we establish the measurability in this parameter. In the $L^1 $-valued case with a norm integrable in the parameter we prove a theorem on the rearrangement of integrals which generalizes the classical Fubini theorem. An analogous result for an $L^0 $-valued measure is obtained by its prelocal reduction to an $L^1 $-valued measure." @default.
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- W2019870888 title "The Fubini Theorem for Stochastic Integrals with Respect to $L^0 $-Valued Random Measures Depending on a Parameter" @default.
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- W2019870888 doi "https://doi.org/10.1137/1140031" @default.
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