Hermite–Hadamard type inequalities for multiplicatively harmonic convex functions
In this work, the notion of a multiplicative harmonic convex function is examined, and Hermite–Hadamard inequalities for this class of functions are established.
Serap Özcan, Saad Ihsan Butt
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The Schur Multiplicative and Harmonic Convexities for Three Classes of Symmetric Functions [PDF]
We investigate the Schur harmonic convexity for two classes of symmetric functions and the Schur multiplicative convexity for a class of symmetric functions by using a new method and generalizing previous result. As applications, we establish some inequalities by use of the theory of majorization, in particular, and we give some new geometric ...
Ming-bao Sun +3 more
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Chu, Yu-Ming +2 more
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Hermite–Hadamard-type inequalities for multiplicative harmonic $s$-convex functions
UDC 517.5 We study the concept of multiplicative harmonic $s$-convex functions and establish Hermite–Hadamard integral inequalities for this class of functions. Furthermore, we derive a set of Hermite–Hadamard-type inequalities applicable to the product and quotient of multiplicative harmonic $s$-convex functions.
Özcan, Serap +2 more
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Color and gloss constancy under diverse lighting environments. [PDF]
Morimoto T +6 more
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Graded hypoellipticity of BGG sequences. [PDF]
Dave S, Haller S.
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Cellular organization in lab-evolved and extant multicellular species obeys a maximum entropy law. [PDF]
Day TC +11 more
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Effect of myofibre architecture on ventricular pump function by using a neonatal porcine heart model: from DT-MRI to rule-based methods. [PDF]
Guan D, Yao J, Luo X, Gao H.
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A Method of Correcting Estimation Failure in Latent Differential Equations with Comparisons to Kalman Filtering. [PDF]
McKee KL, Hunter MD, Neale MC.
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The Rényi Entropies Operate in Positive Semifields. [PDF]
Valverde-Albacete FJ, Peláez-Moreno C.
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