Results 91 to 100 of about 2,803 (176)
SOME NEW INEQUALITIES OF HERMITE-HADAMARD TYPE FOR s-CONVEX FUNCTIONS
Some new results related of the left-hand side of the Hermite-Hadamard type inequal- ities for the class of mappings whose second derivatives at certain powers are s convex in the second sense are established.
M. Sarıkaya, Mehmet Ey, Up Kiris
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Predictive dynamical modeling and stability of the equilibria in a discrete fractional difference COVID-19 epidemic model. [PDF]
Chu YM +6 more
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Sharp bounds for m-linear Hilbert-type operators on the weighted Morrey spaces
On the product of m weighted Morrey spaces, some m -linear operators are shown to be bounded. The operator norm is calculated explicitly. It may be interesting to compare the results for the Hardy operator and the ones for the Hardy-Littlewood maximal ...
Tserendorj Batbold, Y. Sawano
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New generalized Hermite-Hadamard type inequalities and applications to special means
In this paper, Hermite-Hadamard type inequalities involving Hadamard fractional integrals for the functions satisfying monotonicity, convexity and s-e-condition are studied. Three classes of left-type Hadamard fractional integral identities including the
Jinrong Wang, Chun Zhu, Yong Zhou
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Sharp Sobolev Inequalities via Projection Averages. [PDF]
Kniefacz P, Schuster FE.
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Some new generalized forms of Hardy's type inequality on time scales
In this paper, we prove some new dynamic inequalities from which some known dynamic inequalities on time scales, some integral and discrete inequalities due to Hardy, Copson, Chow, Levinson, Pachpatte Yang and Hwang will be deduced as special cases. Also,
S. Saker +3 more
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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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Refined Young Inequality and Its Application to Divergences. [PDF]
Furuichi S, Minculete N.
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On certain trilinear oscillatory integral inequalities
Inequalities are established for certain trilinear scalar-valued functionals. These functionals act on measurable functions of one real variable, are defined by integration over two- or three-dimensional spaces, and are controlled in terms of Lebesgue ...
Christ Michael
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Inequalities for Jensen-Sharma-Mittal and Jeffreys-Sharma-Mittal Type f-Divergences. [PDF]
Kluza PA.
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