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Exact(52)
Let ((Omega, Sigma, mu)) be a measure space, (f:Omegarightarrow[0,1]) be a measurable function, and (p:Omegarightarrowmathbb{R}) be a nonnegative integrable function.
Let ((Omega, Sigma, mu)) be a measure space, (f:Omegarightarrow [0,1]) be a measurable function.
Let ((Omega, Sigma, mu)) be a measure space, (f:Omegarightarrow [0,1]) be a measurable function, and C be a copula.
The nonadditive set function μ is a mapping from P X) to [0, ∞) where μ=0. Let f: X→ be a measurable function on the measure space (X, F, μ), whose outputs represent the observed target values.
Let p ∈ L ( [ a, b ] ; R + ), τ : [ a, b ] → [ a, b ] be a measurable function, and let the functional h be defined by formula (4), where λ > 0 and h 0, h 1 ∈ P F a b are such that the inequalities h ( 1 ) > 1, 0 < h 0 ( 1 ) < 1. are fulfilled.
Let g ∈ L ( [ a, b ] ; R + ), μ : [ a, b ] → [ a, b ] be a measurable function, and let the functional h be defined by formula (4), where λ > 0 and h 0, h 1 ∈ P F a b are such that inequalities (11) are fulfilled.
Similar(8)
Suppose that f is a measurable function on a measure space.
where is a measurable function.
The obstacle is a measurable function.
If u is a measurable function on ∂ C n satisfying.
for all and, where is a measurable function and is a strictly monotone mapping.
More suggestions(15)
be a fuzzy function
be a continuous function
be a convex function
be a measurable effect
be a meromorphic function
be a measurable map
be a nonsmooth function
be a measurable subset
be a measurable partition
be a measurable set
be a suitable function
be a nonnegative function
be a measurable change
be a real function
be a nondecreasing function
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com