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It is positive, continuous, multilinear with respect to radial Minkowski linear combinations, positively homogeneous and monotone under set inclusion.
(i) positive, continuous, nondecreasing for ; (ii).
Let be a positive continuous function on.
with β, g positive continuous functions.
Here ω is any strictly positive continuous function on D ¯.
We first note that G is a positive continuous r.v.
A positive continuous function on is called weight.
Let (phi(l)) be a positive continuous function of (lgeq1) satisfying phi(1)=2^{-aleph^.
A strictly positive continuous function μ on (mathbb{D}) is called weight.
From Lemmas 2.5 and 2.6, (3.7) has a positive continuous solution on (3.8).
Theorem 3.5 Let Ψ be a positive, continuous and bounded function.
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