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Dual approach for a class of implicit convex optimization problems
Konnov I.
as a generalization of a convex optimization problem under arbitrary right-hand side constraint
The Problem of Projecting the Origin of Euclidean Space onto the Convex Polyhedron
Gabidullina Z.
of the existing now different formulations for the problem of projection of the origin of the Euclidean space onto
On e-subgradient methods of non-differentiable optimization
Nurminsky, Evgeny Alexeevich
convex analysis
On Some “Collateral” Effects in the Alpha-convex Theory
Kazantsev A.
© 2018, Pleiades Publishing, Ltd. Some effects in the α-convex theory of the univalent functions
Refinements of Some Integral Inequalities for s,m -Convex Functions
Farid G., Chu Y.-M., Andrić M., Jung C.Y., Pečarić J., Kang S.M.
In this paper, the refinements of integral inequalities for all those types of convex functions
Duality for equilibrium problems under generalized monotonicity
Konnov I., Schaible S.
Duality is studied for an abstract equilibrium problem which includes, among others, optimization
Optimality conditions for convex semi-infinite programming problems with finitely representable compact index sets
Kostyukova, O. I., Костюкова, О. И., Tchemisova, T. V.
In the present paper, we analyze a class of convex semi-infinite programming problems
Dual approach for a class of implicit convex optimization problems
Konnov I.
as a generalization of a convex optimization problem under arbitrary right-hand side constraint
An Approximate Penalty Method with Descent for Convex Optimization Problems
Konnov I.
© 2019, Allerton Press, Inc. We propose a penalty method for general convex constrained
Maximal Functions and the Dirichlet Problem in the Class of m-convex Functions
Sadullaev, Azimbay, Sharipov, Rasulbek, Садуллаев, Азимбай, Шарипов, Расулбек
the Dirichlet Problem with a given continuous boundary function for strictly m-convex domains D Rn. We prove

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