Convergence for varying measures in the topological case
arXiv:2303.07954 · doi:10.1007/s10231-023-01353-8
Abstract
In this paper convergence theorems for sequences of scalar, vector and multivalued Pettis integrable functions on a topological measure space are proved for varying measures vaguely convergent.
arXiv comment21 pages
References in corpus (6)
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- Relations among Gauge and Pettis integrals for -valued multifunctions
- Some new results on integration for multifunction
- Convergence for varying measures
- Multifunctions determined by integrable functions
- Sequential convergence on the space of Borel measures