Results 11 to 20 of about 6,303 (265)
Landau’s inequality for the difference operator [PDF]
The best constants for Landau’s inequality with the classical p p -norms are known explicitly only when
Kwong, Man Kam, Zettl, A.
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New norm equalities and inequalities for operator matrices
We prove new inequalities for general 2 × 2 $2\times2$ operator matrices. These inequalities, which are based on classical convexity inequalities, generalize earlier inequalities for sums of operators. Some other related results are also presented. Also,
Feras Ali Bani-Ahmad, Watheq Bani-Domi
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On Strongly Convex Functions via Caputo–Fabrizio-Type Fractional Integral and Some Applications
The theory of convex functions plays an important role in the study of optimization problems. The fractional calculus has been found the best to model physical and engineering processes.
Qi Li +4 more
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On Inequalities for Differential Operators [PDF]
In this paper we study the following problem: Given that certain functionals of u u and its derivatives belong to given L ...
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This paper is aimed at presenting the unified integral operator in its generalized form utilizing the unified Mittag-Leffler function in its kernel. We prove the boundedness of this newly defined operator.
Tingmei Gao +4 more
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Best approximation of κ-random operator inequalities in matrix MB-algebras
We introduce a class of stochastic matrix control functions and apply them to stabilize pseudo stochastic κ-random operator inequalities in matrix MB-algebras.
Masoumeh Madadi +3 more
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An operator inequality related to Jensen’s inequality [PDF]
For bounded non-negative operators A A and
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Functional version for Furuta parametric relative operator entropy
Functional version for the so-called Furuta parametric relative operator entropy is here investigated. Some related functional inequalities are also discussed.
Mustapha Raïssouli, Shigeru Furuichi
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Inequalities related to derivatives and integrals are generalized and extended via fractional order integral and derivative operators. The present paper aims to define an operator containing Mittag-Leffler function in its kernel that leads to deduce many
Zhiqiang Zhang +4 more
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Time-Scale Integral Inequalities of Copson with Steklov Operator in High Dimension
The paper derives some new time-scale (TS) dynamic inequalities for multiple integrals. The obtained inequalities are special cases of Copson integral using Steklov operator in (TS) version with high dimension.
Wedad Albalawi
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