Results 11 to 20 of about 4,343 (301)
Generalized Refinements of Reversed AM-GM Operator Inequalities for Positive Linear Maps
We shall present some more generalized and further refinements of reversed AM-GM operator inequalities for positive linear maps due to Xue’s and Ali’s publications.
Yonghui Ren
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Some generalizations of operator inequalities for positive linear maps
In this paper, we generalize some operator inequalities for positive linear maps due to Lin (Stud. Math. 215:187-194, 2013) and Zhang (Banach J. Math. Anal. 9:166-172, 2015).
Jianming Xue, Xingkai Hu
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Certain integral inequalities involving tensor products, positive linear maps, and operator means
We present a number of integral inequalities involving tensor products of continuous fields of bounded linear operators, positive linear maps, and operator means.
Pattrawut Chansangiam
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Exponential Inequalities for Positive Linear Mappings
In this article, we present exponential-type inequalities for positive linear mappings and Hilbert space operators, by means of convexity and the Mond-Pečarić method. The obtained results refine and generalize some known results.
Mohammad Sababheh +2 more
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More operator inequalities for positive linear maps [PDF]
Some operator inequalities for positive linear maps are presented. These inequalities improve and generalize the corresponding results due to Fu and He [Linear Multilinear Algebra, doi: 10.1080/03081087.2014.880432.].
exaly +3 more sources
By applying some Schrödinger-type inequalities developed by Huang (Int. J. Math. 27(2):1650009, 2016), we are concerned with stabilization of discrete linear systems associated with the Schrödinger operator.
Zongcai Jiang
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Opial type inequalities for linear differential operators [PDF]
In the present paper, the author has given various \(L_p\) form Opial type inequalities for a linear differential operator \(L\), involving its related initial value problem solution \(y\), \(Ly\), the associated Green's function \(H\) and initial conditions points \(x_0\in\mathbb{R}\).
Anastassiou, George A. +1 more
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Classifying linear matrix inequalities via abstract operator systems
We systematically study how properties of abstract operator systems help classifying linear matrix inequality definitions of sets. Our main focus is on polyhedral cones, the 3-dimensional Lorentz cone, where we can completely describe all defining linear matrix inequalities, and on the cone of positive semidefinite matrices.
Martin Berger, Tom Drescher, Tim Netzer
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On weighted norm inequalities for positive linear operators [PDF]
Let T T be a positive linear operator defined for nonnegative functions on a
Kerman, R., Sawyer, E.
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Improvements of operator reverse AM-GM inequality involving positive linear maps
In this paper, we shall present some reverse arithmetic-geometric mean operator inequalities for unital positive linear maps. These inequalities improve some corresponding results due to Xue (J. Inequal. Appl. 2017:283, 2017).
Shazia Karim +2 more
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