Results 71 to 80 of about 1,813 (135)
On the refinements of the Jensen-Steffensen inequality
In this paper, we extend some old and give some new refinements of the Jensen-Steffensen inequality. Further, we investigate the log-convexity and the exponential convexity of functionals defined via these inequalities and prove monotonicity property of ...
Khalid Sadia+2 more
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Majorization, “useful” Csiszár divergence and “useful” Zipf-Mandelbrot law
In this paper, we consider the definition of “useful” Csiszár divergence and “useful” Zipf-Mandelbrot law associated with the real utility distribution to give the results for majorizatioQn inequalities by using monotonic sequences.
Latif Naveed+2 more
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Refined Young Inequality and Its Application to Divergences. [PDF]
Furuichi S, Minculete N.
europepmc +1 more source
In this paper, some new nonlinear delay integral inequalities on time scales are established, which provide a handy tool in the research of boundedness of unknown functions in delay dynamic equations on time scales.
Zhang Yaoming+4 more
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On parameterized inequalities for fractional multiplicative integrals
In this article, we present a one-parameter fractional multiplicative integral identity and use it to derive a set of inequalities for multiplicatively ss-convex mappings.
Zhu Wen Sheng+4 more
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Inequalities for Jensen-Sharma-Mittal and Jeffreys-Sharma-Mittal Type f-Divergences. [PDF]
Kluza PA.
europepmc +1 more source
Uniform Treatment of Integral Majorization Inequalities with Applications to Hermite-Hadamard-Fejér-Type Inequalities and f-Divergences. [PDF]
Horváth L.
europepmc +1 more source
In this study, based on two new local fractional integral operators involving generalized Mittag-Leffler kernel, Hermite-Hadamard inequality about these two integral operators for generalized hh-preinvex functions is obtained.
Sun Wenbing, Wan Haiyang
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M\"untz spaces and Remez inequalities
Two relatively long-standing conjectures concerning M\"untz polynomials are resolved.
Borwein, Peter, Erdélyi, Tamás
core +2 more sources
New extensions related to Fejér-type inequalities for GA-convex functions
In this study, some mappings related to the Fejér-type inequalities for GAGA-convex functions are defined over the interval [0,1]{[}0,1]. Some Fejér-type inequalities for GAGA-convex functions are proved using these mappings. Properties of these mappings
Latif Muhammad Amer
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