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First and Second Order Necessary Conditions of Optimality for Impulsive Control Problems for an abstract minimization problem with equality and inequality type constraints and constraints given by convex

Convex Isoquants in DEA Models with Selective ConvexityAbstract: Models with selective convexity are an important class of data envelopment analysis (DEA

Pontryagin’s Principle of Maximum for Linear Optimal Control Problems with Phase Constraintsin Infinite Dimensional SpacesThis paper presents the conditions of optimality for a problem with linear phase constraints

On the equilibrium problem of a soft network shell in the presence of several point loads that the set of solutions of the generalized problem is non-empty, convex, and closed. © (2013) Trans Tech

The investigation of high-level excursions of Gaussian fields: a fresh approach involving convexityThe investigation of high-level excursions of Gaussian fields: a fresh approach involving convexity

Radii of convexity and close-to-convexity of certain integral representations in the determination of radii of convexity and close-to-convexity of certain integral representations. © 1970

О ВНУТРЕННЕЙ ОЦЕНКЕ МНОГОГРАННИКА ЛЕБЕГОВЫМ МНОЖЕСТВОМ ВЫПУКЛОЙ ФУНКЦИИThe problem of embedding the largest (by inclusion) of Lebesgue sets of a convex function into a

A Method of Local Convex Majorants for Solving Variational-Like InequalitiesA Method of Local Convex Majorants for Solving Variational-Like Inequalities

Inequalities for fractional Riemann–Liouville integrals of certain class of convex functions generalized identities, which are further applied to obtain midpoint and trapezoidal inequalities for convex

SYLVESTER PROBLEM, COVERINGS BY SHIFTS, AND UNIQUENESS THEOREMS FOR ENTIRE FUNCTIONS as such set. The first method is related to Sylvester famous problem on the smallest circle containing a given

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