Results 1 to 10 of about 3,159 (156)
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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Euclidean Operator Radius Inequalities of a Pair of Bounded Linear Operators and Their Applications
We obtain several sharp lower and upper bounds for the Euclidean operator radius of a pair of bounded linear operators defined on a complex Hilbert space. As applications of these bounds we deduce a chain of new bounds for the classical numerical radius of a bounded linear operator which improve on the existing ones.
Kallol Paul +2 more
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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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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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Sector operator inequalities involving positive linear maps
In this note, we prove the pth power ( p ≥ 2 $p\geq 2$ ) of two new sector operator inequalities for positive linear maps which are due to Bedrani et al. (Positivity 25:1601-1629, 2021) and Nasiri (Filomat 38:3429-3438, 2024), respectively.
Jiqin Chen +3 more
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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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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.].
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On an operator Kantorovich inequality for positive linear maps
We improve the operator Kantorovich inequality as follows: Let $A$ be a positive operator on a Hilbert space with ...
Minghua Lin
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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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