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HERMITE INTERPOLATION WITH GREEN FUNCTIONS AND POSITIVITY OF GENERAL LINEAR INEQUALITIES FOR n-CONVEX FUNCTIONSWe state new general linear identities and inequalities involving n-convex functions using Hermite
Secure Communication in UAV-RIS-Empowered Multiuser Networks: Joint Beamforming, Phase Shift, and UAV Trajectory Optimization subproblems which are jointly optimized. For the beamforming and phase shift subproblems, we apply S
A nondegenerate maximum principle for the impulse control problem with state constraints with the help of some extra convexity assumption on the state constraints. In the case of smooth problems a
Refinements of Some Integral Inequalities for s,m -Convex FunctionsIn this paper, the refinements of integral inequalities for all those types of convex functions
On strong duality in linear semidefinite and copositive programmingCopositive programming deals with optimization over the convex cone of so-called copositive
A note on definition of matrix convex functionsWe prove that a real-valued function f defined on an interval S in R is matrix convex if and only
Rotations of convex harmonic univalent mappings© 2019 Let f=h+g‾ be a normalized and sense-preserving convex harmonic mapping in the unit disk D
Necessary conditions for an extremum and an inverse function theorem without a priori normality assumptionsA smooth optimization problem, involving a finite number of constraints and a convex cone inclusion
On recovery of the singular differential Laplace-Bessel operator from the Fourier-Bessel transform-elliptic operator of a function on R₊ᴺby its Fourier-Bessel transform known approximately on a convex set
Certain integral inequalities associated with the strongly harmonic h-convex functionsWe study the concept of strongly harmonically h-convex functions and some examples and properties
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