Lifting approach to integral representations of rich multimeasures with values in Banach spaces. II
Publication date: 17 October 2024
Published in: Journal of Convex Analysis (Search for Journal in Brave)
Pettis integralmultifunctionsmartingalesconditional expectationRadon-Nikodym propertymultimeasuresrich multimeasures
Set-valued set functions and measures; integration of set-valued functions; measurable selections (28B20) Vector-valued set functions, measures and integrals (28B05) Vector-valued measures and integration (46G10) Radon-Nikodým, Kre?n-Milman and related properties (46B22)
Cites Work
- M-convergence, et régularité des martingales multivoques: Epi- martingales. (M-convergence and regularity of multivalued martingales: Epi-martingales)
- Measurable selectors and set-valued Pettis integral in non-separable Banach spaces
- On multivalued martingales whose values may be unbounded: Martingale selectors and Mosco convergence
- Scalar convergence of convex sets
- Convex analysis and measurable multifunctions
- Radon-Nikodým theorems for multimeasures in non-separable spaces
- Approximation of Pettis integrable multifunctions with values in arbitrary Banach spaces
- Pettis integral and measure theory
- On the Extension of Multimeasures and Integration with Respect to a Multimeasure
- SOME ASPECTS OF THE LIFTING PROPERTY OF THE SPACE £∞(μ,X)
- Integration of multifunctions with closed convex values in arbitrary Banach spaces
- Martingale Convergence and the Radon-Nikodym Theorem in Banach Spaces.
- On the Pettis integral of closed valued multifunctions
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