hace 1 día · In order to show the uniform boundedness of a particular operator, I have to use inequalities like: dα−cα≤(d−c)α and (d−c)α≤dα−cα for 0<c<d and d−c>1. I know ...

20 sept 2024 · Less trivial is property (c) which is called the triangle inequality. It will follow immediately from Theorem 2.4 (Minkowski's inequality). The triangle.

17 sept 2024 · ... (Minkowski's integral inequality). In this paper we prove the inequality using information theory. We compare the entropy of a pair of correlated vectors in ...

14 sept 2024 · We propose a generalization of the Minkowski average of two subsets of a Riemannian manifold, in which geodesics are replaced by an arbitrary family of par.

12 sept 2024 · We study the Brunn-Minkowski and Borell-Brascamp-Lieb inequalities on a Riemannian manifold endowed with an exact magnetic field, replacing geodesics by ...

hace 1 día · In this paper, we explore the reverse of Minkowski and Hölder's inequality, unified Jensen's inequality, and Hermite–Hadamard ( H - H )-like inequalities using ...

16 sept 2024 · If the time scale represents the set of real numbers, our results reduce to integral inequalities known from the literature. On the other hand, in the setting ...

25 sept 2024 · Summary. In this paper, we prove the reverse Hardy inequality for Hardy operator in weighted variable Lebesgue spaces with exponent less than one.

hace 5 días · ... inequality for ρ follows from. Lemma 1.4. For any three points z0, z1, z2 in D, ρ(z0, z2) − ρ(z2, z1). 1 − ρ(z0, z2)ρ(z2, z1). ≤ ρ(z0, z1) ≤ ρ(z0, z2) + ρ ...

14 sept 2024 · Hadamard's inequality for convex functions has received renewed attention in recent years and a remarkable variety of refinements and generalizations have been ...