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Further generalizations of Hadamard and Fejér–Hadamard fractional inequalities and error estimates
Rao Y., Yussouf M., Farid G., Pečarić J., Tlili I.
monotone function, for convex functions we generalize well known fractional Hadamard and Fejér
Majorization, "useful" Csiszár divergence and "useful" Zipf-Mandelbrot law
Latif N., Pečarić D., Pečarić J.
by using monotonic sequences. We obtain the equivalent statements between continuous convex functions
Converses of the Edmundson-Lah-Ribarič inequality for generalized Csiszár divergence with applications to Zipf-Mandelbrot law
Mikić R., Pečarić D., Pečarić J.
of the Jensen and Edmundson-Lah-Ribarič inequalities for convex functions, and then we obtain some estimates
Hölder continuity of weak solutions of p-Laplacian PDEs with VMO coefficients
Goodrich C.S., Ragusa M.A.
to the functional ∫ Ω f(x,u,Du)dx in case f is only asymptotically convex. © 2019 Elsevier Ltd
Entropy results for Levinson-type inequalities via Green functions and Hermite interpolating polynomial
Adeel M., Khan K.A., Pečarić Đ., Pečarić J.
functions and the Hermite interpolating polynomial for the class of n-convex functions. In seek
ESTIMATION OF DIFFERENT ENTROPIES VIA TAYLOR ONE POINT AND TAYLOR TWO POINTS INTERPOLATIONS USING JENSEN TYPE FUNCTIONALS
Niaz T., Khan K.A., Pecaric D., Pecaric J.
are used to generalize the new inequalities for m-convex function.
On generalization of refinement of Jensen’s inequality using Fink’s identity and Abel-Gontscharoff Green function
Niaz T., Khan K.A., Pečarić J.
in (Horváth and Pečarić in Math. Inequal. Appl. 14: 777-791, 2011) from convex function to higher order convex
Hardy-Rellich inequalities in domains of the Euclidean space
Avkhadiev F.
to the boundary of the domain. M.P. Owen proved that this inequality is valid in any convex domain with C2=9/16 (M
The topologies of local convergence in measure on the algebra of measurable operators
Bikchentaev Airat Midkhatovich
)$ of elementary operators is $t_{\tau l}$-dense in $S(M, \tau)$. If $t_{\tau}$ is locally convex then so is $t
Implicit function theorem without a priori assumptions about normality
Arutyunov A.V.
given convex cone in a Banach space X, is considered. This equation is examined in a neighborhood of a

Страница 28 из 1652

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