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Extremality of convex sets with some applications topological vector spaces and obtain efficient conditions for set extremality in the convex case. Then we
The lagrange multiplier technique for variational inequalities) with the single-valued operator satisfying the condition of reciprocal strong monotonicity; this property
Optimality conditions for convex semi-infinite programming problems with finitely representable compact index setsIn the present paper, we analyze a class of convex semi-infinite programming problems
On elliptic differential and difference problems in a Hilbert space with special type nonlocal conditions with Sobolevskii type nonlocal boundary conditions are studied. The stability estimates in max norm in one variable
Generalized Steffensen’s inequality by Montgomery identity assist in developing connections with Steffensen’s inequality. Under the assumptions of n-convexity and n-concavity
(2019) 27th International Conference on Finite and Infinite Dimensional Complex Analysis and Applications
On convexity and compactness of operator ``intervals'' on Hilbert spaceWe consider a von Neumann algebra $M$ acting on a
Hilbert space $H$. For a positive operator $X
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
Invariant Subspaces of Operators on a Hilbert Space to the invariant subspace problem for an operator on a Hilbert space, based on projection-convex combinations in C
A combined method for smooth equilibrium problems with nonlinear constraintsAn iterative method for finding equilibrium points in the case of a smooth convex-concave function
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