Results 361 to 370 of about 3,820,981 (388)
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1995
Let p, q > 0 satisfy 1/p + 1/q = 1. We prove that for any pair A, B of n × n complex matrices there is a unitary matrix U, depending on A, B, such that $$U*\left| {AB*} \right|U \leqslant {\left| A \right|^p}/p + {\left| B \right|^q}/q.$$
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Let p, q > 0 satisfy 1/p + 1/q = 1. We prove that for any pair A, B of n × n complex matrices there is a unitary matrix U, depending on A, B, such that $$U*\left| {AB*} \right|U \leqslant {\left| A \right|^p}/p + {\left| B \right|^q}/q.$$
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An Operation Connected to a Young‐Type Inequality
Mathematische Nachrichten, 1992AbstractGiven two φ‐functions F and G we consider the largest φ‐function H = F ⊕ G such that the Young‐type inequality H(xy) ⩽ F(x) + G(y) holds for all x, y > 0. We prove an equivalence theorem for F ⊕ G with the best constants and, for the special case when F and G are log‐convex and satisfy a certain growth condition, a representation formula for
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A Class of Hilbert-Type Inequalities Obtained Via the Improved Young Inequality
, 2017M. Krnić, P. Vuković
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Presentation of Young's inequality [PDF]
The paper presents different forms of Young's inequality. Main results include generalizations of the discrete and integral form. Issues on inequalities are studied using the geometric-arithmetic mean inequality, integral method and Jensen's inequality. A functional approach to Young's inequality is also considered.
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Refinements of Holder-McCarthy inequality and Young inequality
, 2016M. Fujii, Ritsuo Nakamoto
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A Generalization of Young’s Inequality
1987A function φ: [0, ∞) → [0, ∞) is said to be a Young function if (i) φ is increasing and right continuous on [0, ∞) (ii) $$\mathop {\lim }\limits_{x \to \infty } {\mkern 1mu} \phi ({\text{x}}){\text{ = }}\infty .$$
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On reversing of the modified Young inequality
, 2014A. Salemi, A. Hosseini
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The inbetweeners of the housing markets – young adults facing housing inequality in Malmö, Sweden
Housing Studies, 2023Martin Grander
exaly
A HAUSDORFF–YOUNG INEQUALITY FOR LOCALLY COMPACT QUANTUM GROUPS
, 2010T. Cooney
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