
doi: 10.3934/math.2022535
<abstract><p>Let $ {\mathcal{I}_{\alpha, m}} $ be the multilinear $ \theta $-type generalized fractional integrals and $ \vec{b}_{\sigma} $ be the vector with each $ b_{\sigma_{i}} \in \widetilde{{\rm{RBMO}}}\left(\mu\right) $. The boundedness for $ {\mathcal{I}_{\alpha, m}} $ and the iterated multi-commutators $ {\mathcal{I}_{\alpha, m, \vec{b}_\sigma}} $ on Lebesgue spaces over non-homogeneous spaces are showed in this paper.</p></abstract>
non-homogeneous measures, lebesgue spaces, QA1-939, iterated commutators, boundedness, multilinear θ-type generalized fractional integrals, Mathematics
non-homogeneous measures, lebesgue spaces, QA1-939, iterated commutators, boundedness, multilinear θ-type generalized fractional integrals, Mathematics
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