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In mathematical analysis, the Minkowski inequality establishes that the L p spaces are normed vector spaces.
12 jul 2017 · I am interested in proving the following claims: Suppose that (X, M, μ) and (Y, N, ν) are σ-finite measure spaces, and let f be an (M⊗N)-measurable function ...
Thus, Minkowski's Integral Inequality is an integral version of the Triangle. Inequality (also known as Minkowski's Inequality) on Lº(R"). B.21. If x > 0 ...
13 nov 2014 · Then the generalized Minkowski integral inequality ρ(λ(fx)) ≤ Mλ(ρ(fy)) holds for all measurable functions f(x, y) and some fixed constant ...
28 abr 2017 · We generalize the classical Minkowski integral inequality to the form involving general Banach function norms.
The reverse of the Hardy-Hilbrt's Integral inequality via Minkowski'sinequality in its general form is given. As an application, a special case is deduced ...
where k(x, y),Ψ(y) and Φ(x) are measurable so that Minkowski's integral inequality can be used. Example A10 (Minkowski's integral inequality of Fubini type) If ...
Theorem 1.2. Minkowski's Inequality. Suppose f,g : Rn → R are Lebesgue measurable. Then. ||f + g||p ≤ ||f|| ...
10 may 2017 · We use the definition of a fractional integral, recently proposed by Katugampola, to establish a generalization of the reverse Minkowski's inequality.
Minkowski Integral Inequality ... Abramowitz, M. and Stegun, C. A. (Eds.). Handbook of Mathematical Functions with Formulas, Graphs, and Mathematical Tables, 9th ...
