Inequalities of the Edmundson–Lah–Ribarič Type for n-Convex Functions With ApplicationsWe deduce some Edmundson–Lah–Ribarič-type inequalities for positive linear functionals and n-
convex Fractional Integral Inequalities via Atangana-Baleanu Operators for Convex and Concave Functions integral operators is proved. Then, new fractional integral inequalities have been obtained for
convex A combined relaxation method for nonlinear variational inequalities, rather than one, nonlinear mappings and a nonsmooth
convex function. We establish a convergence result
Gradient methods with regularization for constrained optimization problems and their complexity estimates modifications of conditional gradient and gradient projection methods for smooth
convex optimization problems
On mappings related to the gradient of the conformal radiusWe establish a criterion for the gradient ∇R(D, z) of the conformal radius of a
convex domain D
Sharp Hardy type inequalities with weights depending on bessel function these inequalities for the case of
convex domains with a finite inner radius. The proved statements