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[PDF][PDF] On the Radon-Nikodym property for vector measures and extensions of transfunctions
If (µn)∞ n= 1 are positive measures on a measurable space (X, Σ) and (vn)∞ n= 1 are
elements of a Banach space E such that∑∞ n= 1 vn µn (X)<∞, then ω (S)=∑∞ n= 1 vnµn …
elements of a Banach space E such that∑∞ n= 1 vn µn (X)<∞, then ω (S)=∑∞ n= 1 vnµn …
[PDF][PDF] Transfunctions applied to plans, Markov operators and optimal transport
A transfunction is a function which maps between sets of finite measures on measurable
spaces. In this paper we characterize transfunctions that correspond to Markov operators …
spaces. In this paper we characterize transfunctions that correspond to Markov operators …
Transfunctions and their connections to plans, Markov operators and optimal transport
A transfunction is a function which maps between sets of finite measures on measurable
spaces. In this paper we characterize transfunctions that correspond to Markov operators …
spaces. In this paper we characterize transfunctions that correspond to Markov operators …
Transfunctions and Other Topics in Measure Theory
J Bentley - 2020 - stars.library.ucf.edu
Measures are versatile objects which can represent how populations or supplies are
distributed within a given space by assigning sizes to subregions (or subsets) of that space …
distributed within a given space by assigning sizes to subregions (or subsets) of that space …
A characterization of the Radon-Nikodym property for vector valued measures
If $\mu_1,\mu_2,\dots $ are positive measures on a measurable space $(X,\Sigma) $ and $
v_1, v_2,\dots $ are elements of a Banach space ${\mathbb E} $ such that $\sum_ {n …
v_1, v_2,\dots $ are elements of a Banach space ${\mathbb E} $ such that $\sum_ {n …