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- W2155356455 abstract "Let 0 < p ≤ q < ∞. Let A be a measurable subset of the unit sphere in R , let E = { x ∈ R : x = sσ, 0 ≤ s <∞, σ ∈ A } be a cone in R and let Sx be the part of E with ’radius’ ≤ |x| . A characterization of the weights u and v on E is given such that the inequality (∫ E ( exp ( 1 |Sx| ∫ Sx ln f(y)dy ))q v(x)dx ) 1 q ≤ C (∫" @default.
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- W2155356455 date "2003-01-01" @default.
- W2155356455 modified "2023-10-18" @default.
- W2155356455 title "Weighted geometric mean inequalities over cones in Rn" @default.
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