Results 41 to 50 of about 469,933 (190)
Some majorization integral inequalities for functions defined on rectangles
In this paper, we first prove an integral majorization theorem related to integral inequalities for functions defined on rectangles. We then apply the result to establish some new integral inequalities for functions defined on rectangles.
Shanhe Wu +3 more
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New Inequalities and Generalizations for Symmetric Means Induced by Majorization Theory
In this paper, the authors study new inequalities and generalizations for symmetric means and give new proofs for some known results by applying majorization theory.
Huan-Nan Shi, Wei-Shih Du
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The measurement of opportunity inequality: a cardinality-based approach [PDF]
We consider the problem of ranking distributions of opportunity sets on the basis of equality. First, conditional on agents' preferences over individual opportunity sets, we formulate the analogues ofthe notions ofthe Lorenz partial ordering, equalizing ...
Ok, Efe A., Kranich, Laurence
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Inequalities in child mortality in ten major African cities [PDF]
La existencia de desigualdades socioeconómicas en la mortalidad infantil está bien documentada. Las ciudades africanas crecen más rápido que las ciudades en la mayoría de las otras regiones del mundo; y se cree que las desigualdades en las ciudades africanas son particularmente grandes.
Wilm Quentin +11 more
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Median Independent Inequality Orderings [PDF]
To date, inequality orderings for ordered response data are only suitable for comparing distributions that share a common median state. In this paper we propose a methodology for comparing distributions irrespective of their medians.
Yalcin, Tarik +2 more
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A Lifting-Penalty Method for Quadratic Programming with a Quadratic Matrix Inequality Constraint
In this paper, a lifting-penalty method for solving the quadratic programming with a quadratic matrix inequality constraint is proposed. Additional variables are introduced to represent the quadratic terms.
Wei Liu, Li Yang, Bo Yu
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Inequalities on the singular values of an off-diagonal block of a Hermitian matrix
A majorization relating the singular values of an off-diagonal block of a Hermitian matrix and its eigenvalues is obtained. This basic majorization inequality implies various new and existing results.
Li Chi-Kwong, Mathias Roy
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G-majorization inequalities for linear maps
The author gives a unified treatment of majorization inequalities for linear maps using group-induced cone orderings. Necessary and sufficient conditions are given for inequalities to hold involving a vector product related to the Hadamard product, and some classical inequalities are deduced in this way.
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Generalized Niezgoda's Inequality with Refinements and Applications [PDF]
Motivated by the results of Niezgoda, corresponding to the generalization of Mercer's inequality for positive weights, in this paper, we consider real weights, for which we establish related results.
Faiza Rubab +3 more
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Matrix Hermite–Hadamard type inequalities for bivariate convex functions
Considering convexity as well as matrix convexity for bivariate functions, we investigate the well-known Hermite–Hadamard inequality. In the case of separately convex bivariate functions, we present some majorization and norm inequalities. In the case of
Mohsen Kian, Mohsen Rostamian Delavar
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