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Let be a random operator.
Let be a random operator be a random operator and be a random multivalued operator.
Let (T Omegatimes Eto E) be a random operator.
Let (T Omega times Eto E) be a random operator.
Let be a random operator and be a random multivalued operator.
Let (Asubset X) be a closed subset and (varphicolonOmegatimes Amultimap X) be a random operator.
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Assume that (varphicolonOmegatimes Amultimap X) is a random operator.
Hence T is a random operator on M.
Then we show that the mapping defined by (4) is a random operator.
We say that φ is a random operator if it is product-measurable (measurable in the whole), i.e. measurable w.r.t.
end{aligned} First, we show that N is a random operator on (C [0, 1], mathbb{R}) times C [0, 1], mathbb{R})).
More suggestions(15)
be a canny operator
be a classy operator
be a positive operator
be a random contaminant
be a nonlinear operator
be a random array
be a random quirk
be a random manner
be a nonexpansive operator
be a new operator
be a random assortment
be a random reflexive
be a random process
be a random homicide
be a random event
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