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A strongly convergent combined relaxation method in hilbert spaces
Konnov I., Gwinner J.
We consider a combined relaxation method for variational inequalities in a Hilbert space setting
A strongly convergent combined relaxation method in hilbert spaces
Konnov I., Gwinner J.
We consider a combined relaxation method for variational inequalities in a Hilbert space setting
On convergence of descent methods for variational inequalities in a Hilbert space
Konnov I., Kum S., Lee G.
and convergence of the corresponding descent methods under a Hilbert space setting are considered. We give various
Descent methods for mixed variational inequalities in a Hilbert space
Konnov I., Kum S.
differentiable cost mapping and a convex nondifferentiable function are considered under a Hilbert space setting
Gradient methods with regularization for constrained optimization problems and their complexity estimates
Konnov I.
in Hilbert spaces. Usually, the custom methods attain only weak convergence. We prove strong convergence
Gradient methods with regularization for constrained optimization problems and their complexity estimates
Konnov I.
in Hilbert spaces. Usually, the custom methods attain only weak convergence. We prove strong convergence
Regularization of ill-posed problems in Hilbert space by means of the implicit iteration process
Matysik, O.V.
The article substantiates the convergence of the method with a posteriori choice of the number
Approximation of operator eigenvalue problems in a Hilbert space
Solovyev S.
positive definite operator in an infinite-dimensional Hilbert space is approximated by an operator
Solvability of the boundary-value problem for a partial quasilinear differential equation of the fourth order
Timergaliev S., Mavleev I.
We use a topological method implying the reduction of the initial problem to solving an operational
Interactions of germs with applications
Katz D., Kats B.
Riemann-Hilbert boundary value problem

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