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(S4) has a strongly measurable selection on for each.
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A mapping is said to be a measurable selection of a measurable mapping, if is measurable and a.e.
A operator is called a measurable selection of a multivalued measurable operator if is measurable and for any,.
An operator is called a measurable selection of a multivalued measurable operator if is measurable and for any,.
A measurable function is called a measurable selection of if for every Denote by (2.4).
Let be two measurable multivalued operators, be a constant and be a measurable selection of.
A measurable mapping is called a measurable selection of the operator if for each.
Then, (1) is measurable if and only if Graph is measurable; (2)if is measurable and is closed a.e., then there exists a measurable selection of.
A measurable selection of F is a measurable map f : Ω → R k satisfying f ∈ F for each ω ∈ Ω.
Let be two measurable multivalued operators, let be a constant, and let be a measurable selection of.
Then there exists a measurable selection of such that, for any, (21).
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Since I tried Ludwig back in 2017, I have been constantly using it in both editing and translation. Ever since, I suggest it to my translators at ProSciEditing.

Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com