Results 101 to 110 of about 5,434,968 (247)

Operator extensions of Hua's inequality [PDF]

Linear Alg. Appl. 430 (2009) 1131-1139, 2008
We give an extension of Hua's inequality in pre-Hilbert $C^*$-modules without using convexity or the classical Hua's inequality. As a consequence, some known and new generalizations of this inequality are deduced. Providing a Jensen inequality in the content of Hilbert $C^*$-modules, another extension of Hua's inequality is obtained. We also present an
arxiv  

Solution of systems of linear inequalities on a digital computer [PDF]

, 1952
Alex Orden
openalex   +1 more source

An integral analogue of the Ostrowski inequality

Journal of Inequalities and Applications, 1998
We give an integral analogue of the Ostrowski inequality and several extensions, allowing in particular for multiple linear constraints.
Pečarić J, Varošanec S, Pearce CEM   +2 more
doaj  

A Variation on Hölder-Brascamp-Lieb Inequalities [PDF]

arXiv, 2017
The H\"older-Brascamp-Lieb inequalities are a collection of multilinear inequalities generalizing a convolution inequality of Young and the Loomis-Whitney inequalities. The full range of exponents was classified in Bennett et al. (2008). In a setting similar to that of Ivanisvili and Volberg (2015), we introduce a notion of size for these inequalities ...
arxiv  

Linear inequalities and some related properties of functions [PDF]

, 1930
Lloyd L. Dines
openalex   +1 more source

On the boundedness of an iterative procedure for solving a system of linear inequalities [PDF]

, 1970
H. D. Block, Simon A. Levin
openalex   +2 more sources

A Diaz--Metcalf type inequality for positive linear maps and its applications [PDF]

Electron. J. Linear Algebra 22 (2011), 179-190, 2011
We present a Diaz--Metcalf type operator inequality as a reverse Cauchy-Schwarz inequality and then apply it to get the operator versions of P\'{o}lya-Szeg\"{o}'s, Greub-Rheinboldt's, Kantorovich's, Shisha-Mond's, Schweitzer's, Cassels' and Klamkin-McLenaghan's inequalities via a unified approach.
arxiv  

A Lyapunov-Type Inequality for a Fractional Differential Equation under a Robin Boundary Condition

Journal of Function Spaces, 2015
We establish a new Lyapunov-type inequality for a class of fractional differential equations under Robin boundary conditions. The obtained inequality is used to obtain an interval where a linear combination of certain Mittag-Leffler functions has no real
Mohamed Jleli, Lakhdar Ragoub, Bessem Samet   +2 more
doaj   +1 more source

On the Non-robustness of Essentially Conditional Information Inequalities [PDF]

arXiv, 2012
We show that two essentially conditional linear inequalities for Shannon's entropies (including the Zhang-Yeung'97 conditional inequality) do not hold for asymptotically entropic points. This means that these inequalities are non-robust in a very strong sense.
arxiv  

Novel Gabor-Type Transform and Weighted Uncertainty Principles

Mathematics
The linear canonical Fourier transform is one of the most celebrated time-frequency tools for analyzing non-transient signals. In this paper, we will introduce and study the deformed Gabor transform associated with the linear canonical Dunkl transform ...
Saifallah Ghobber, Hatem Mejjaoli
doaj   +1 more source