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Some complementary inequalities to Jensen’s operator inequality [PDF]
In this paper, we study some complementary inequalities to Jensen’s inequality for self-adjoint operators, unital positive linear mappings, and real valued twice differentiable functions.
Jadranka Mićić +2 more
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JENSEN'S OPERATOR INEQUALITY [PDF]
12 ...
Hansen, Frank, Pedersen, Gert K.
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Operator Jensen’s Inequality for Operator Superquadratic Functions
In this work, an operator superquadratic function (in the operator sense) for positive Hilbert space operators is defined. Several examples with some important properties together with some observations which are related to the operator convexity are ...
Mohammad W. Alomari +2 more
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Operator entropy inequalities [PDF]
11 pages; to appear in Colloq ...
Morassaei, A. +2 more
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A mixed variational inequality problem involving generalized Yosida approximation operator is considered and studied in q-uniformly smooth Banach space.
Arvind Kumar Rajpoot +3 more
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We stabilize pseudostochastic ( G 1 , G 2 ) $(\mathcal{G}_{1},\mathcal{G}_{2})$ -random operator inequality using a class of stochastic matrix control functions in matrix Menger Banach algebras.
Safoura Rezaei Aderyani +3 more
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Sherman's operator inequality [PDF]
In this paper we deal with Sherman's inequality and its complementary inequalities for operator convex functions, whose arguments are the bounded self-adjoint operators from C*-algebra on a Hilbert spaces and positive linear mappings between C*-algebras. We introduce the so called Sherman's operator and study its properties.
Bradanović S.I. +2 more
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The aim of this paper is to prove the weak type vector-valued inequality for the modified Hardy– Littlewood maximal operator for general Radon measure on ℝn. Earlier, the strong type vector-valued inequality for the same operator and the weak type vector-
Sawano Yoshihiro
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Meda Inequality for Rearrangements of the Convolution on the Heisenberg Group and Some Applications
The Meda inequality for rearrangements of the convolution operator on the Heisenberg group ℍn is proved. By using the Meda inequality, an O'Neil-type inequality for the convolution is obtained. As applications of these results, some sufficient
V. S. Guliyev +3 more
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Inequalities of Ando's Type for $n$-convex Functions [PDF]
By utilizing different scalar equalities obtained via Hermite's interpolating polynomial, we will obtain lower and upper bounds for the difference in Ando's inequality and in the Edmundson-Lah-Ribariv c inequality for solidarities that hold for a class ...
Rozarija Mikic, Josip Pečarić
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