Results 21 to 30 of about 27,878 (202)
Landau's Inequality via Hadamard's
For a complex polynomial \(P(z) = a_d \prod^d_{i = 1} (z - \alpha_i) = a_d z^d + \cdots + a_0\) Mahler's measure \(M(P)\) is defined by \(M(P) = |a_d|\prod_{i = 1}^d \max \{1, |\alpha_i|\}\). It has been shown by \textit{E. Landau} [Bull. Soc. Math. Fr.
Mignotte, Maurice, Glesser, Philippe
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Hermite–Hadamard inequalities and their applications [PDF]
New Hermite-Hadamard type inequalities are established. Some corresponding examples are also discussed in detail.
Marcela V. Mihai +4 more
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Some fractional integral inequalities via h-Godunova-Levin preinvex function
In recent years, integral inequalities are investigated due to their extensive applications in several domains. The aim of the paper is to investigate certain new fractional integral inequalities which include Hermite-Hadamard inequality and different ...
Sabila Ali +5 more
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In this article, we have established some new bounds of Fejér-type Hermite-Hadamard inequality for kk-fractional integrals involving rr-times differentiable preinvex functions.
Zafar Fiza, Mehmood Sikander, Asiri Asim
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On some inequality of Hermite-Hadamard type [PDF]
It is well-known that the left term of the classical Hermite-Hadamard inequality is closer to the integral mean value than the right one. We show that in the multivariate case it is not true.
Wasowicz, Szymon, Witkowski, Alfred
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SOME REFINEMENTS OF HADAMARD'S INEQUALITIES
Some new refinement of Hadamard's inequalities are given.
Yang, Gou-Sheng, Wang, Chung-Shin
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Hermite-Hadamard-Fejér Inequality Related to Generalized Convex Functions via Fractional Integrals
This paper deals with Hermite-Hadamard-Fejér inequality for (η1,η2)-convex functions via fractional integrals. Some mid-point and trapezoid type inequalities related to Hermite-Hadamard inequality when the absolute value of derivative of considered ...
M. Rostamian Delavar +2 more
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The Hadamard inequality and Fischer inequality play an important role in the matrix study. Many articles have addressed these inequalities providing new proofs, noteworthy extensions, generalizations, refinements, counterparts and applications.
ZHANGHuamin(张华民) +1 more
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Many researchers have been attracted to the study of convex analysis theory due to both facts, theoretical significance, and the applications in optimization, economics, and other fields, which has led to numerous improvements and extensions of the ...
Asfand Fahad +3 more
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Stolarsky Means and Hadamard's Inequality
A generalization is given of the extension of Hadamrd's inequality to r-convex functions. A corresponding generalization of the Fink-Mond-Pečarić inequalities for r-convex functions in established.
Pearce, Charles E. M. +2 more
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