Results 11 to 20 of about 7,376 (127)
Recurring Mean Inequality of Random Variables
Journal of Inequalities and Applications, 2008 A multidimensional recurring mean inequality is shown. Furthermore, we prove some new inequalities, which can be considered to be the extensions of those established inequalities, including, for example, the Polya-Szegö and Kantorovich inequalities .
Mingjin Wang
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A note on Kantorovich and Ando inequalities
Filomat, 2023 The main goal of this exposition is to present further analysis of the Kantorovich and Ando operator inequalities. In particular, a new proof of Ando?s inequality is given, a new non-trivial refinement of Kantorovich inequality is shown, and some equivalent forms of the Kantorovich inequality are presented with a Minkowski-type application.
Sababheh, Mohammad +3 more
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Towards Trace Metrics via Functor Lifting [PDF]
, 2015 We investigate the possibility of deriving metric trace semantics in a coalgebraic framework. First, we generalize a technique for systematically lifting functors from the category Set of sets to the category PMet of pseudometric spaces, showing under ...
Baldan, Paolo +3 more
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A JKO splitting scheme for Kantorovich-Fisher-Rao gradient flows [PDF]
, 2016 In this article we set up a splitting variant of the JKO scheme in order to handle gradient flows with respect to the Kantorovich-Fisher-Rao metric, recently introduced and defined on the space of positive Radon measure with varying masses.
Ambrosio L. +7 more
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New versions of refinements and reverses of Young-type inequalities with the Kantorovich constant
Special Matrices, 2023 Recently, some Young-type inequalities have been promoted. The purpose of this article is to give further refinements and reverses to them with Kantorovich constants.
Rashid Mohammad H. M., Bani-Ahmad Feras
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Estimates for Tsallis relative operator entropy [PDF]
, 2017 We give the tight bounds of Tsallis relative operator entropy by using Hermite-Hadamard's inequality. Some reverse inequalities related to Young inequalities are also given.
Furuichi, Shigeru +2 more
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Mathematics, 2020 We introduce a generalized stationary renewal distribution (also called the equilibrium transform) for arbitrary distributions with finite nonzero first moment and study its properties.
Irina Shevtsova, Mikhail Tselishchev
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Several Matrix Kantorovich-Type Inequalities
Journal of Mathematical Analysis and Applications, 1996 Let \(A\) and \(A_j\) be \(n \times n\) positive (semi-)definite Hermitian matrices with (nonzero) eigenvalues contained in the interval \([m,M]\), where \(0 < m < M\). Let \(V\) and \(V_j\) be \(n \times r\) matrices, \(B =\) block diag \((A_1, \dots, A_k)\), \(U^* = (V^*_1, \dots, V^*_k)\). Let \(R(A)\) denote the column space of \(A\).
Neudecker, H., Liu, S.
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Optimal pricing for optimal transport [PDF]
, 2014 Suppose that $c(x,y)$ is the cost of transporting a unit of mass from $x\in X$ to $y\in Y$ and suppose that a mass distribution $\mu$ on $X$ is transported optimally (so that the total cost of transportation is minimal) to the mass distribution $\nu$ on $
Bartz, Sedi, Reich, Simeon
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The Kantorovich Inequality under Integral Constraints
Journal of Mathematical Analysis and Applications, 1994 Let \(f: [0,1]\to [m,M]\), where \(0< m ...
MIGLIACCIO, LUCIA, L. Nania
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